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Christian education

A Christian perspective on 2+2

What does math have to do with God? Many people see no connection. Aren't logic, numbers and geometry the same for Christians and atheists? Math is thought to be the hardest subject to integrate with Christianity. Yet, there are very close links between math and God.

Mathematical realism

The key question concerns truth. Most mathematicians believe that mathematical truths such as "6+1=7" are universally and eternally true, independent of human minds. They believed that they are discovering properties of, say, numbers, rather than merely inventing them.

This view of math dates back to Pythagoras (582-507 BC) and Plato (427-347 BC). They held that mathematical concepts apply best to ideal objects. For example, geometry deals with exact circles, but no physical object is exactly circular – perfect circles don’t actually exist. Furthermore, such things as the number "7" seem to exist at all times or, even, beyond time. This led to the notion that math exists in an ideal world of eternal truth. This is called mathematical realism.

Where do such eternal mathematical truths exist? Augustine (354-430) placed the ideal world of eternal truths in the mind of God. He argued that eternal truths could not arise from material things or finite human minds. Rather, mathematical truths must depend on a universal and unchanging Mind that embraces all truth. Only God can have such a mind.

Thus math was held to be true because of its supposed divine origin. It was held, moreover, that God created the universe according to a rational plan that used math. Since man's was created in the image of God, it was thought that man should be able to discern the mathematical structure of creation. Indeed, since man was God's steward over creation, man had the duty to study nature and to apply the results towards the glory of God and the benefit of man. Such theological considerations were key factors motivating the scientific revolution. Most founders of modern science, such Kepler, Galileo and Newton, were all driven by their Biblical worldview.

Naturalist math

Ironically, the very success of mathematical science led to the demise of the Christian view. The universe seemed to be so well controlled by mathematically formulated laws that God was no longer deemed necessary. Such over-confidence in scientific laws led to a denial of biblical miracles. This undermined biblical authority. Consequently, many scientists banished God and embraced naturalism, the notion that nothing exists beyond nature.

THE LOSS OF CERTAINTY

With the rejection of a divine Mind, there was no longer any place for eternal truth. This, in turn, led to the collapse of mathematical realism. Naturalists came to consider math as just a human invention. But if math is just a human invention, why should it be true?

Mathematicians tried to prove the truth of math using the axiomatic method. Math was to be grounded on a set of undoubtedly true, self-evident principles, called axioms, from which everything else could be derived. The axiomatic method had been used with great success by the Greek mathematician Euclid (circa 300 BC). He derived all the truths about normal (or Euclidean) geometry from only 10 axioms.

This became the model for the rest of math. Towards the end of the 19th century the search was on for a set of self-evident axioms upon which all of math could be based. Any system that yields a contradiction is, of course, false. A system of axioms that will never yield a contradiction is said to be consistent. A system is said to be complete if all true theorems (and no false ones) can be derived from the axioms. The goal, then, was to find a set of axioms that could be proven to be consistent and complete for all of math.

Initially, there was some success. Simple logic and Euclidean geometry were proven to be both consistent and complete. Unfortunately, in 1931 the Austrian logician Kurt Gödel proved that the program was doomed. He proved that any large system of axioms (i.e., large enough for arithmetic with addition and multiplication) will always be incomplete.  There will always be theorems that can be neither proven nor disproven by the system. Thus all of math can never be based on a finite set of axioms. Math will always be larger than our human attempts to capture it within a system of axioms.

Moreover, Gödel proved also that we can never mathematically prove the consistency of any system large enough for arithmetic. Hence we cannot be sure of the validity of arithmetic, even though we use it all the time! The soundness of math now had to be accepted largely on faith.

THE LIMITS OF INVENTION

Rejecting theism affected not only the soundness of math but also its content. Classical math was based on the concept of an all-knowing, all-powerful, and infinite Ideal Mathematician. The operations and proofs allowed in classical math were those that could in principle be done by God.

It was thought that, if math is just a human invention, its methods should be adjusted accordingly. Only those mathematical concepts and proofs were to be considered valid that could be mentally constructed in a finite number of explicit steps. The "there exists" of classical math was to be replaced by "we can construct."

This came to be known as constructive math. It entailed a new approach to both logic and proofs. Classical math is based on what is called two-valued logic. Any mathematical proposition is either true or false. Take, for example, Goldbach's Conjecture concerning primes. A prime is a number that is divisible only by itself and 1 (e.g., 2,3,5,7 & 11 are the first five primes). Goldbach's Conjecture asserts that any even number can be written as the sum of two primes (e.g., 10=3+7; 20=13+7). No one has ever found a number for which it did not hold. But no one has as yet been able to prove it. Classically, this conjecture is either true or false, even though we do not yet know which it is. Constructionists, however insist that there is a third possibility: a proposition is neither true nor false until we can construct an actual, finite proof.

The rejection of two-valued logic restricts one's ability to prove theorems. Classical math often uses an indirect method of proof called Proof by Contradiction. To proof a theorem, one first assumes the theorem to be false and shows that this leads to a contradiction; hence the initial assumption is false, which means that the theorem is true. Since such proofs rely on two-valued logic, constructionists reject them. They accept only those theorems that can be directly derived from the axioms. Unhappily, this means rejecting so many results of classical math that one lacks the sophisticated math needed in modern physics.

EVOLUTIONARY CONJECTURES

If math is just a human invention how did it ever get started? Naturalists propose that evolution has hard-wired our brains to contain small numbers (e.g., 1,2,3…) as well as a basic ability to add and subtract. They conjecture that all our mathematical thoughts come from purely physical connections between neurons.

Even if an evolutionary struggle for survival could account for an innate ability for simple arithmetic, it is hard to see where more advanced math comes from. Our ability for advanced math is well in advance of mere survival skills. The evolutionary approach fails to explain also the amazing mathematical intuition of leading mathematicians.

Further, if our mathematical ideas are just the result of the physics of neural connections, why should they be true? Such accounts of math cannot distinguish true results from false ones. Indeed, if all knowledge is based on neural connections, so is the idea that all knowledge is based on neural connections. Hence, if true, we have no basis for believing it to be true.

In spite of naturalist objections, most mathematicians remain realists. They view new theorems as discoveries rather than inventions. The excitement of exploring an objective mathematical universe is a powerful incentive for research. Realism explains why mathematicians widely separated in space, time, and culture end up with the same mathematical results. Moreover, if math is just a human invention, why is it so applicable to the physical world? Math is indispensable for science. Further, if math is a human invention, one might ask: how did math exist before Adam? Are we to believe that "2+2=4" did not hold, so that two pairs of apples did not add up to four?

Christianity and math

How does math fits within a Christian worldview? The Bible tells us that man was created in the image of God (Gen. 1:26-30). The divine image included not only righteousness but also rationality and creativity. This involves the capacity for abstract thought, as well as the ability to reason, to discern and to symbolize. Man was created with the innate potential to do math, to help fulfill his role as God's steward (Gen. 1:28). Adam could have confidence in his mental abilities because God created these to function properly. He was the result of God's purposeful plan rather than an evolutionary accident.

With Adam's fall into sin, man lost much of his original image. Yet, man's mathematical ability is still largely functional. It seems that we are born with various basic, innate mathematical abilities such as those of logic, counting and distinguishing shapes.

JUSTIFYING MATH

How can we justify human math from this basis? One could try to ground the soundness of math on the Bible. After all, the Bible frequently uses logical arguments (e.g., I Cor. 15:12-50 or Matt. 12:25-29) and arithmetic operations (e.g., Luke 12:52). Gordon Clark claimed that all the laws of logic could be deduced from the Bible. Similarly, J.C. Keister asserted that all the axioms of arithmetic are illustrated in Scripture.

Although such biblical examples may confirm our rules of arithmetic and logic, they fall short of rigorous proof. One must be careful in drawing general conclusions from a limited number of specific cases. Moreover, this method gives no basis for the vast bulk of math that extends beyond basic arithmetic and logic.

A better approach might be to ground the truth of math on the attributes of the biblical God. For example, God's character has a logical aspect. God's word is truth (John 17:17); God never lies (Titus 1:2) and is always faithful (Ps. 117:2). God means what he says, not the opposite; hence the law of non-contradiction holds. God's identity is eternally the same; hence the logical law of identity must be eternally valid. Thus the very nature of God implies the eternal and universal validity of the laws of logic. Logic is not above God, but derives from God's constant and non-contradictory nature.

God's character also has a numerical aspect: the Biblical God is tri-une, consisting of three distinct persons. Since the three persons of the Godhead – Father, Son, and Holy Spirit – are eternal, so are numbers.

Consider further God's infinite power and knowledge. God knows all things. This includes not just all facts about the physical world but also all necessary truths and even all possibilities. As such, God's knowledge surely embraces all possible mathematical truths. Thus math exists independent of human minds. God surely knows whether any proposition is true or false. Hence the usage of two-valued logic in math is justified.

God is the source of all being, upholding everything. He even establishes necessary truths and contingent possibilities. God upholds all truths, including truths about math. God surely knows whether any mathematical proposition is true or false.

God's knowledge includes that of the actual infinite. The concept of infinity is crucial to the philosophy of math. We can distinguish between potential infinity and actual infinity. Potential infinity is the notion of endlessness that arises from counting. Given any large number, we can always obtain a yet larger one by adding 1 to it. There seems to be no largest number. Potentially we could go on forever. Actual infinity, on the other hand, is the notion that the set of numbers exists as a completed set. Augustine, however, considered actual infinity to be one of the mathematical entities that existed in God's mind. He wrote, "Every number is known to him 'whose understanding cannot be numbered' (Ps. 147:5)." Since God knows all things possible, this must surely encompass also the totality of all possible numbers.

A BASIS FOR MATH

Modern math is based on set theory. A set is a collection of objects. We can consider the set of all dogs, or the set of all even numbers, and so on. We use brackets {} to denote a set. Thus, for example, the set of even numbers is written {2,4,6...}. Treating each set as an entity in its own right, we can then do various operations on these sets, such as adding sets, comparing their sizes, etc.

Remarkably, almost all advanced math can be derived from the nine axioms of modern set theory. Not all math, since Gödel proved that all of math can never be derived from a limited number of axioms. Yet, it does cover all of the math that most mathematicians ever use in practice.

So far no contradictions have been found. Can we be sure, however, that no contradictions will ever be found in this system? Gödel, you will recall, proved that it cannot be proven mathematically that the system is consistent. The best we can do is to appeal to the plausibility of the individual axioms. Everyone agrees that the axioms all seem to be self-evidently true when applied to finite sets.

Several of these axioms, however, deal with infinite sets. They postulate that certain operations on finite sets apply also to infinite sets. Infinite sets are needed to get beyond number theory (which just concerns whole numbers) to real numbers (such as √2 = 1.414213..., which requires an infinite number of decimals to write out fully). Real numbers are needed for calculus, upon which physics heavily relies.

The axioms concerning infinite sets are rejected by constructionists since infinite sets cannot be humanly constructed in a finite number of steps. However, these axioms are very plausible given an infinite, omniscient and omnipotent being. Georg Cantor (1845-1918), the founder of modern set theory, justified his belief in infinite sets by his belief in an infinite God. He thought of sets in terms of what God could do with them. Cantor believed that God's infinite knowledge implies an actual infinity of thoughts. It included, at the very least, the infinite set of natural numbers {1,2,3...}. Actual infinity could thus be considered to exist objectively as an actual, complete set in God's mind. Cantor believed that even larger infinite numbers existed in God's mind.

Even today, almost every attempt to justify the principles of set theory relies on some notion of idealized abilities of the Omnipotent Mathematician. The existence of sets depends upon a certain sort of intellectual activity - a collecting or "thinking together." According to Alvin Plantinga,

"If the collecting or thinking together had to be done by human thinkers there wouldn't be nearly enough sets - not nearly as many as we think in fact there are. From a theistic point of view, sets owe their existence to God's thinking things together."

Plantinga grounds set theory on God's infinite power and knowledge. He concludes that theists thus have a distinct advantage in justifying set theory. A detailed theistic justification of modern set theory has been developed by Christopher Menzel (2001).

Ultimately, the consistency and certainty of math can be grounded upon the multi-faceted nature of God Himself. Trust in God generates confidence in math.

Bibliography

John Byl’s The Divine Challenge: On Matter, Mind, Math & Meaning (2004)
Christopher Menzel’s "God and Mathematical Objects" in Mathematics in a Postmodern Age: A Christian Perspective (2001) edited by Russell W. Howell & W. James Bradley
Nickel, James Nickel’s Mathematics: Is God Silent? (2001)
Alvin Plantinga’s "Prologue: Advice to Christian Philosophers" in Christian Theism and the Problems of Philosophy (1990) edited by Michael D. Beaty
Vern Poythress’ "A Biblical View of Mathematics" in Foundations of Christian Scholarship (1976) edited by Gary North

This article first appeared in the February 2008 issue of Reformed Perspective under the title, "A Christian perspective on math." Dr. John Byl is the author of "God and Cosmos: A Christian View of Time, Space, and the Universe" and "The Divine Challenge: On Matter, Mind, Math & Meaning." He blogs at Bylogos.blogspot.com

Some guidelines in teaching math 

The goal of Reformed education is to prepare students to serve the Lord (I Cor. 10:3). This entails teaching them to think and function within a Christian worldview. In any discipline one must teach not only the subject matter but how this coheres with other disciplines and finds meaning within the Christian worldview. God's truth functions as a comprehensive unity.

Math should thus be taught in terms of various contexts.

1. Mathematical Context

In addition to mathematical knowledge we should instill insight into why math works, an appreciation of its beauty and a love for math.

2. Theological Context

Math must be connected to the Christian worldview. We should show how Christianity explains mathematical truth, the rational structure of the universe, and our ability to do math. Studying math should be motivated by the love of God and directed to His glory. Studying math tells us something about God (e.g., His wisdom, coherence, boundlessness, consistency, dependability, righteousness).

3. Applied Context

We should illustrate how math is an important tool for other disciplines, such as science. Math helps us to fulfill the cultural mandate and to more deeply appreciate God’s wonderful world. We should stress both the strengths and limits of mathematical models: these have to be applied and interpreted in ways that are consistent with Scripture. More generally, math helps to develop logical thinking and analytical problem-solving abilities, skills that are useful in all facets of life.

4. Social context

Math teaching can be enriched by linking topics to their historical-cultural context. One could tell interesting anecdotes about pertinent mathematicians, touching also upon their religious motivation. This will bolster also the theological context since Christianity played a large role in the scientific revolution and since most leading mathematicians  (e.g., Descartes, Pascal, Newton, Euler, Cantor, Gödel) were theists.

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Christian education

Rating books for the school library

Having just reviewed Escape From the Killing Fields (by Nancy Moyer) for the senior section of our Christian School Library, I thought it would be a good book to use to illustrate how a volume, which has its definite downside, can still remain on the shelves and, hopefully, teach young readers in the process. The story Ly Lorn, brought up in Cambodia, was a teenager when the Kmer Rouge took over. Dispossessed of her city home she was forced to flee, together with her large family, into the Cambodian countryside. Living in a one-room hut, and compelled to work brutally long hours at hard labor, she watched all her siblings and parents die, with the exception of an older sister. Lorn had the advantage of having worked for World Vision at which place workers had introduced her to the Gospel of Jesus Christ. Brought to a baby faith in Christ, she, from time to time throughout the book, confesses trust in Him. It is rather confusing, however, to read Lorn's separate accountings of her family member's deaths. They are Buddhist but she does not seem unduly concerned about their afterlife. On the contrary, death is depicted as peaceful and as a place away from the atrocities of the present. The historic pages of Cambodia's holocaust are graphically and realistically portrayed as man's inhumanity to man. Lorn's story, and the story of her fellow Cambodians, is one of much weeping but also one of hope. In the end, she and her sister safely arrive in the US and are helped by a host of loving people. Given shelter they now have the option to worship freely the God Who has delivered them from bondage. There is no clear, happily ever after in the Lord, however. Lorn submits to and desires a traditional marriage. She lets others (an uncle and an aunt) choose her spouse. Nothing is mentioned about whether or not the man is a Christian and his attributes are mainly that he is a hard worker and, later, a good father. Lorn also, again in the last chapter, inflates the work ethic, the importance of education and the possibility of her children attaining well-paying jobs. She even goes so far as to say that it is too much for her to attend church regularly - a depressing statement in view of the turn her life has been given. The paste-up With regard to these rather negative overtones creeping throughout the pages, a short write-up has been pasted into the book. This write-up will be pointed out to the older children checking it out of the library. It is a wise parent who monitors his or her child(ren)'s books. This particular book, for example, can lead to fruitful discussions and much introspection as to whether or not we appreciate our religious freedom enough. Who knows what tomorrow will bring to Canada? The write-up pasted into Escape from the Killing Fields reads as follows: There are a number of things to keep in mind as you read this book. Learn that the history of Cambodia's last few decades is very sad and horrifying. Note that Lorn's story illustrates God's grace. She is shown that salvation is only in Jesus and her life is spared. Remember that Lorn is a very young Christian who (as yet) has very little knowledge of what God teaches in His Word. You see this in the way she speaks of her family's death. You also see it in the way she marries (not using Biblical guidelines for choosing a Christian husband.) You continue to see it in the way she seems to count (in the last chapter), possessions, education and job security as very important. Church attendance, on the other hand, as well as Bible study, appear to be secondary. Do speak with your Mom and Dad about what you've read....

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Christian education

School: who should rule?

A few years back I was privileged to join my colleague André Schutten in making presentations to Reformed churches and schools across Canada. We were talking about the political and legal challenges we are seeing against parental authority in education, and in preparing for these presentations I did some research into what Reformed Christians believe about who is primarily responsible for the education of children. I had assumed that there was a common perspective about parental authority, in light of covenant theology. I was wrong. Who calls the shots - the Church or parents? The church orders of the Reformed denominations in Canada can be traced back to the Synod of Dort Church Order drafted in 1618-1619. Article 21 of this document stated that: The consistories everywhere shall see to it that there are good schoolteachers, not only to teach the children reading, writing, languages, and the liberal arts, but also to instruct them in godliness and in the catechism. Article 44 adds, The classis shall authorize a number of its ministers… to visit all the churches once a year, in cities as well as in rural districts, and to take heed whether the ministers, consistories, and school teachers faithfully perform the duties of their offices, adhere to sound doctrine… What this means is that churches are assumed to have authority over schools, at least when it comes to deciding who teaches and what is taught. CHURCH In my research I discovered that the Netherlands Reformed Congregations (NRC) in Canada uphold this 1619 Church Order, and as such, have officially church-run schools. But they are a rarity. PARENTS So what do the church orders of the other Reformed denominations say? The Canadian Reformed Churches (CanRC) have Article 58, which states: The consistory shall ensure that the parents, to the best of their ability, have their children attend a school where the instruction given is in harmony with the Word of God as the church has summarized it in her confessions. Parents are entrusted with the authority to have their children attend a faithful school, though churches are to encourage them in this. The United Reformed Church’s (URC) version of the Church Order, in Article 14, notes that elders “are to maintain the purity of the Word and Sacraments, assist in catechizing the youth, promote God-centered schooling…” As such, it is similar to the CanRC Church Order but it does not insist that schooling is in accordance with the Reformed confessions. The 2012 Proposed Joint Church Order of the CanRC and URC churches does a great job combining these by calling on the consistory to “promote schooling at all levels that is in harmony with the Word of God as summarized the Three Forms of Unity.” This creates space for home schooling and also requires conformity to the Reformed confessions. The Free Reformed Churches have a common theological heritage as the NRCs, but their Church Order has changed on this matter. Article 54 states: The Consistories shall see to it that the parents, in harmony with the promises made at the baptism of their children, have them taught at schools where the instruction is in accordance with the Word of God and the Three Forms of Unity. Like the CanRC Church Order, there is explicit mention made that the schooling must be in accordance with the Reformed Confessions. Are the church orders true to life? These various church orders do seem to reflect the type of education that we commonly see occurring among families in these denominations. NRC congregations have set up their own church-directed schools. Apart from the Roman Catholic schools, this model is very rare in Canada today. Members of CanRC churches have started schools where the majority of the students are also CanRC. However, more recently the direction has shifted to working with parents of other orthodox Reformed churches in starting and maintaining schools. URC churches recently came out of the CRC and as a result many of the children still attend non-denominational Christian schools, though a more recent move is towards explicitly Reformed schools like Heritage Christian School in Jordan, Ontario. FRC parents don’t have as many options as they have fewer churches. But they work together with NRC, Heritage Reformed, and parents of other church backgrounds to maintain confessional Reformed schools. All of these Reformed denominations recognize a responsibility for churches when it comes to promoting solid education, but most have moved far away from the 1619 model in which the churches had direct authority and responsibility over schools. Schooling according to the Bible One big reason for the difference of perspective on the role of the church in education is because the Bible has very little to say about schooling. There is no mention of schools in Scriptures. The same is true of education in an institutional sense for children in general. Does this mean that the Bible has nothing to say about education? No. But it does mean that our modern understanding of education is foreign to Bible times. Through the lens of the Bible, life itself is education. In other words, education is not limited to a specific setting or a time in our life. It starts when we are born and never ends. This is important because institutional education has become an industry in the Western world. We associate it with certificates, diplomas, and degrees. But as valuable as these may be, if we think they are necessary for education then the Bible says we are missing the mark. Making the tough choices At the baptismal font, parents promise to raise their children in the fear of the Lord as soon as these children are able to understand. The schooling they choose for their child should be consistent with this promise and with the preaching they get from the pulpit. This raises the question of how far a church can go when there is disagreement between elders and parents of what constitutes “godly schooling.” It is not uncommon for parents in a church to send their children to different schools. And when the consistory addresses the parent’s choice, it can quickly become a sensitive and difficult conversation. In our postmodern world, we don’t like being told that the choice we make is right or wrong. In fact, even being questioned about our choices in education can get our hackles up. This is a sensitive issue. For example, after one of the ARPA presentations about legal challenges in education I was quite surprised when one homeschooling mom told me that this was the very first time she heard some of our points – about the centrality of parental authority in education and the dangers of teaching within the state-directed education system – being made within the walls of the particular church we were presenting in and which she was a member of. She explained that they had tried to raise related issues for years but most people would refuse to consider it. Although homeschooling seems to have strong biblical support, apparently discussing it at her Reformed church was not welcomed. All of the church orders mentioned previously are consistent in ascribing elders with the responsibility of holding parents to account about their decision for how they educate their children. The reality is that in this part of life, as everywhere else, there can be many temptations to pursue what we want rather than what is best. The desire to attend a school that has better facilities, teachers, academic standards, sports programs, shop classes, etc. can lead us to compromise how these things are taught. On the flip side, we are wrong if we think our only educational option is a school that has the name “Reformed” on it or that, in its constitution, says it is based on the Reformed confessions. There is much more to education than a name or a constitution. And from another angle, just because education is being done in the home does not make it godly or quality. The Bible does not insist that schooling has to be institutional (ie within the walls of a school). But it does make it clear that all education has to be in harmony with God’s Word, and our Church Orders make it clear that the consistory has a responsibility in this regard. Questions for the readers In an effort to spark some public discussion about this, I would like to submit the following questions with the hope that some of Reformed Perspective’s readers will respond via letters to the editor or article submissions: While homeschooling isn't specifically mentioned in most Reformed church orders, should we assume it to be implicitly included (as just another type of school)? Or should it be included explicitly? Why or why not? How should consistories go about ensuring that education being done in a homeschool is godly and in line with the Reformed confessions Some Reformed families send their children to public schools (also in places where Reformed and Christian schools do exist). From the context of what is outlined in the church orders, can this be defended? Some Reformed families send their children to non-denominational Christian schools, also in places where an orthodox Reformed school is present. Should the church speak to this through preaching, prayers, and visits? If so, how? Some Reformed families send their children to Reformed schools and believe this completes their parental educational responsibilities. What more is required of them? How can the consistory and Church best go about explaining that to them? Some schools are structured as parental schools but go by the name of a church federation (ex. the Hope Canadian Reformed School). What happens when the direction of the parents/board of the school conflicts with the direction of the church that these parents have implicitly or explicitly tied themselves to (ex. in choice of Bible translations)? What are the blessings and dangers of a parental school going by the name of a church federation? ...

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Christian education, Indigenous peoples

No other gods

The Truth & Reconciliation Commission’s Call to Action #64 is a challenge to Christian churches and schools… and the First Commandment **** Last year Canada’s Truth and Reconciliation Commission (TRC) published its final report as well an accompanying document with 94 “calls to action.” The TRC report resulted from over seven years of hearing abuse allegations from aboriginal Canadians who had been students in the country’s Indian residential schools (which operated from the 1870s until the last school closed in 1996). The exact extent of the abuse that took place may never be known because the Commission heard complaints but had no power to compel testimony. That meant abuse claims could be heard, but not fully investigated – the accused individuals were never brought forward to either answer for or defend their actions. When the TRC released their 94 calls to action the Liberal Party quickly promised to implement every one of them, and reaffirmed this promise after forming the government of Canada. Promoting truth and reconciliation sounds noble, but the conclusions of this report are radical, promoting one culture and religion over all others. This article will limit its focus to a key recommendation that pertain directly to Christian churches and schools. Requiring native spirituality at school Because some of the abuse occurred at Christian residential schools, some of the report’s calls to action were directed towards Christian schools and the churches associated with them today. Call to action #64 states: "We call upon all levels of government that provide public funds to denominational schools to require such schools to provide an education on comparative religious studies which must include a segment on Aboriginal spiritual beliefs and practices developed in collaboration with Aboriginal elders." By “denominational” schools, the report is likely targeting all religious schools, regardless of their formal connection to specific church denominations. Forcing religious schools to promote aboriginal spirituality, even if such spirituality violates the Christian faith, flows from a consistent message in the TRC report that requires churches and religious institutions to “affirm Indigenous spirituality in its own right.” These institutions are being called on to “formally recognize Indigenous spirituality as a valid form of worship that is equal to their own.” Freedom of religion should mean being free from State coercion If someone were to ask me, or the Christian school I’m a member of, to teach that aboriginal spiritual beliefs are equal to my own Reformed Christian faith, I would respectfully point out to them that they are wrong and there is no way I will comply. Doing so violates the first commandment – it is idolatry. Pagan aboriginal spirituality has little in common with the gospel of Jesus Christ and I’m not going to confuse my children by claiming that the competing faith claims are the same. But Natives are free to try to convince me otherwise, just as I will encourage my neighbors to consider the good news of salvation through Jesus Christ. But it is a different matter altogether when the TRC demand that the State compels its citizens to undermine their beliefs by forcing the indoctrination of pagan spirituality. And when the Liberal government promises to follow through, then our fundamental freedoms are at risk. Section 2 of the Charter of Rights and Freedoms lists the fundamental freedoms that all Canadian possess and that must be protected from any actions by the State. They include freedom of conscience, religion, and association. All three are involved here - when Christians come together to form churches and schools, they do so protected by the freedom to associate, and the freedom to live according to their religion. When the State forces these churches and schools to promote a religion that undermines their own, these constitutional rights are violated. Natives don’t want to be treated this way Even aboriginal Canadians should speak up against this assault on freedom. In fact, the very same TRC calls to action includes the demand that all faith groups commit to: "...respecting Indigenous people’s right to self-determination in spiritual matters, including the right to practice, develop, and teach their own spiritual traditions, customs, and ceremonies…" So all faith groups may not interfere in indigenous spirituality, but the TRC report, supported by Canada’s government, demands that interference into the religious teachings of all other faith groups. It is a one-way street. This is the very reason why we have a Charter of Rights and Freedoms – to protect citizens from the State including when the State thinks it can tell people what to believe! Conclusion The politicization of the residential schools has made it difficult to get a firm handle of what really happened in these schools. It is indisputable and unjustifiable that abuse occurred. It is also completely inappropriate for the State to require the removal of children from their homes to be placed in institutional care, except in extreme circumstances. Where wrong was done, justice must be served, also when churches or governments are responsible. But we also know that the residential schools were well-intentioned and went a long way towards helping disadvantaged people with education, nutrition, skills, and medical care. When good was done, that too must be acknowledged. Canada’s federal government is not helping anybody, especially Canada’s aboriginal peoples, by endorsing all of the demands from the TRC....

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Christian education

Peter and PICS: Inclusive Education

Why, and how, Edmonton’s Parkland Immanuel Christian School (PICS) won a national award for inclusive education Last year our local Canadian Reformed school received an award – the National Inclusive Education Award – for the way they fully included our son Peter in school life. My husband and I wanted to share some of the highlights of what Parkland Immanuel Christian School (PICS) did through the years, as a way of encouraging our Reformed schools across Canada to continue to aspire to include students with special needs in all facets of the school experience. A little about Peter To begin it is probably helpful to know a bit about our son, Peter, and the nature of his disabilities. Peter was born prematurely, at 25 weeks gestation, and weighed just over 2 pounds. Thirty-six hours after being born he experienced a severe brain hemorrhage, which resulted in mild to moderate cerebral palsy (spastic triplegia). He began walking at age 4, and today he walks community distances using ankle-foot orthotics on both legs, wears a hand splint on his left hand, and has full use of his right hand. He also has a ventricular-peritoneal shunt which drains his cerebral spinal fluid from a ventricle in his brain into his abdominal area. He is legally blind and therefore uses a white cane, and requires assistive technology and large print for reading. He has a developmental disability and throughout his school career has been blessed with exceptional educational assistants that have helped to modify the curriculum so that he can readily understand and engage with it, and have supported him in the classroom so that he is a fully contributing member of the class. Peter is also an avid conversationalist, full of questions and personality! He is currently taking Profession of Faith class at Providence Canadian Reformed Church here in Edmonton, he loves attending church, and he is serious about his personal devotions. He has many interests including camping and travelling as a family with his younger brother and 2 younger sisters, golfing, sit-skiing, watching sports, attending social events at church and school with family and friends, and is an avid Oilers fan. Starting school Pete’s inclusive journey at PICS began in kindergarten, in September of 2001. Prior to this the kindergarten teacher met us in our home, and learned all she could about Pete. This was such an important first step, and we appreciated it so much! On the kindergarten orientation day we were so blessed by the number of staff and students that went out of their way to say hello to Pete and make him feel at home. Pete had a wonderful first year at school, where he enjoyed participating in all of the classroom activities as well as the many fieldtrips. In 2002 Pete entered grade 1 as a full-time student. Pete was a “pioneer” at PICS, in that he was the first PICS student to have severe special needs. His grade 1 teacher and educational assistant (EA) took on this new role with incredible enthusiasm. After school hours and in the evenings (without pay) they attended workshops by the Edmonton Regional Coalition for Inclusive Education, to learn all they could about quality inclusion. This teacher-EA team went on to be Pete’s teacher and EA in grade 2 and grade 3 as well, providing a wonderful level of consistency. Pete’s IPP (Individual Program Plan) goals were always carefully tracked and recorded, and our meetings were positive and productive. As parents we always felt that our ideas were supported, and that we and the school were on this new journey together. Pete’s elementary teachers in grade 4, 5, and 6 continued the trend of quality inclusion, dedication and care. Pete’s EA spent countless hours of her own time taking Braille courses, so that she could use these skills with Pete, as he learned Braille in the school setting. His EAs helped him be an integral part of School Spirit Days and Sports Days by becoming completely involved in the events themselves and encouraging Pete to do the same. On to Junior High When it came time for Pete to transition to Junior High, the learning assistance coordinator and a member of the school board attended (along with us, as parents) a 5-evening workshop series offered by a public association in Edmonton for students with special needs transitioning from grade 6 to grade 7. This unity between the school and the home made our experience a truly positive one, in which we felt inclusion was always the focus. In Grade 7 the teachers continued to strive to include Pete in all class activities. Despite Pete’s cerebral palsy and visual impairment, his teacher ensured that he went skiing for the day with his class, using modified techniques. He went on the annual Grade 7 three-night camping trip, near Hinton, Alberta, and went orienteering and canoeing, with the help of staff, parents and peers. These amazing memories will stay with him forever! With Junior High came Pete’s introduction to extra-curricular school activities. When all the boys in his class joined the volleyball and basketball teams, Pete was encouraged to join as well. He became an assistant coach, attending all the games, tracking stats and cheering on his classmates. He consistently coached every season, both volleyball and basketball, for 6 years (grade 7-12). With the support of staff, fellow coaches, parents and peers, he also went with the team on overnight trips to various tournaments, including 6 three-day trips to the Provincial Championships in various schools across Alberta. Pete loved being part of the team photos, player parades, banquets, and hotel stays. At his grade 12 Graduation this June he was awarded a scholarship for his commitment to coaching, from the Alberta Schools Athletic Association. A special moment indeed! Senior High and more In Grade 10, 11 and 12, Pete continued to be involved in the same courses and activities as his peers. Many of the students in Senior High joined the school Drama Club, and Pete did the same. He enjoyed helping out with ticket sales and behind-the-scenes support with lighting and props, and the staff even created scenes with Pete in mind, so that Pete could have an acting role tailored to his comfort level and ability. He loved the rehearsals and the adrenaline rush that accompanied his performances, and thoroughly enjoyed the social inclusion that the teachers and peers in the club provided. Besides being on honorary assistant coach on the Senior Volleyball and Basketball teams in Senior High, Pete also became involved in Intramurals. PICS has a Senior Ball Hockey League at noon hour for grades 9 – 12, and teachers play as well! Due to his vision and mobility challenges, to have Pete play on this high-speed, intensive court safely is quite a feat, but with the principal as a teammate, padded protective gear, a helmet to protect his head and shunt and a bright jersey to help the other players look out for him, this venture was a solid success. In Senior High, PICS continued to provide a high level of inclusion within the Senior High level courses. Due to Peter’s developmental disability, the regular curriculum was modified where necessary, and a full-time EA was always present and supportive, but every effort was made to use the materials the whole class was using. Pete’s EAs always ensured that Pete has access to large print materials, and with the invention of the iPad, Pete’s textbooks, assignments and powerpoints were all downloaded and ready at Pete’s fingertips. The learning coordinators at PICS were always professional and ready to help. Every year a variety of consultant visits were scheduled (vision consultant, occupational therapist, adapted education consultant, assistive technology consultant) and meetings were carried out consistently and efficiently. He also took part in Physical Education class. Although full court team sports are challenging, he still learned the same drills and techniques during skill development time, as well as participated as a referee and scorekeeper, with peer support. Extracurriculars Peter was also provided with many unique course opportunities in Senior High. His course load included core subjects such as Math, English, Social Studies, Religious Studies and CALM, as well as a number of options. He was completely included in Band class, and performed consistently well on percussion, including the bass drum, as a one-handed drummer. He performed in all of the Band concerts and assemblies, and attended a Mass Band Concert with 4 other Canadian Reformed schools, via a 6-day road trip, in Winnipeg, in April. The band teacher was so helpful by communicating with us about Pete’s needs on this big trip well ahead of time. He took Construction class for 3 years, and the teacher did a super job of involving Pete in the process of using saws and machines to create tables, a clock and other projects. This can be challenging, especially due to Pete’s vision, but the staff found ways to accommodate this and keep Pete safe! His EA also took a construction course, after hours, in order to support him in this class. He also enjoyed a grade 12 level Wildlife course, and was part of a 2 night hike in Jasper, Alberta in June with his classmates, over difficult terrain, using a trail-rider (best described as a back country aide for wheelchair users that is a cross between a wheelbarrow and a rickshaw!) and “sherpas” (to power the trail-rider; this included his dad, grandpa and two of his uncles) to help him with this challenging feat. What a blessing that this was possible. The staff at PICS this past 13 years – its teachers, its educational assistants, its principals, its secretaries, its learning assistance coordinators, its drama directors, its athletic directors and coaches – have truly proven that they welcome students with special needs, and strive to include them in the most meaningful ways possible. The school community as a whole has also been such a blessing, through individuals and parents who look out for Pete at sports events and fieldtrips, and who stop to chat at church and school events. The School Board has fully supported the creation of a Learning Assistance and Special Needs policy, and has helped to develop the job description of the learning assistance coordinator position, which is crucial to quality inclusion. The Board has supported the hiring of EAs that have training in the area of inclusion, so that this goal can be attained. Peter’s peers Not only were the staff, board and parents very supportive, but Pete’s peers have been a tremendous blessing in our lives as well. His peers knew him well and loved to see him do well. They hung out by their lockers together, and helped him find his role during group projects. They visited him when he was in the hospital for shunt surgery, and they texted and facebooked about their latest basketball game. They attended birthday parties together, went to sports tournaments together, learned and laughed together. Today they golf together, watch hockey together and go to Boston Pizza together. We are so thankful for the bond which continues to exist between them. Pete has graduated from PICS, and he is starting a whole new chapter of his life. This past Spring he applied to Grant MacEwan University here in Edmonton, and in May we heard the exciting news that he was accepted into the Travel Diploma Program with support from a facilitator from the inclusive program there. Out of 20 applicants only 2 were selected, so we are so thankful that God has granted Pete this opportunity. We truly feel that the inclusive education that Pete received at PICS contributed greatly to the inclusive life that Pete continues to lead, and we thank the Lord for this. Conclusion It is our hope and prayer that inclusive education continues to grow and flourish in our schools, our churches and our communities. We have told this story of Pete’s journey, in order to demonstrate how a church and school community can work together to support persons with disabilities. Our journey has had its challenges and there have been times when not all went as smoothly as hoped. But even during challenging times, lessons were learned, new commitments were made, and by God’s grace and through Christian love for one another, the bar for measuring inclusive education was raised. PICS continues to live out a vision of inclusion that knows no bounds. We pray that many others will embrace this vision and make it their own, and under God’s blessing, help all students with disabilities to be vital, visible and living members of God’s Kingdom. Today Peter is busy attending Grant MacEwan University, while also holding down a part-time job as a print assistant at NexGenGraphix. He also volunteers one morning at PICS, helping out students in the library and in Band class, and can often be found chatting with his former teachers in the staff room...

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