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With a bit of ingenuity you can enrich even quite simple topics to bring in a range of mathematical skills.Be aware that this page gets a large amount of traffic from IB students – do not simply copy articles – it may well be spotted by the moderators.There is a

With a bit of ingenuity you can enrich even quite simple topics to bring in a range of mathematical skills.Be aware that this page gets a large amount of traffic from IB students – do not simply copy articles – it may well be spotted by the moderators.There is a $1 million prize for solving the Riemann Hypothesis and $250,000 available for anyone who discovers a new, really big prime number.9) Random numbers 10) Pythagorean triples: A great introduction into number theory – investigating the solutions of Pythagoras’ Theorem which are integers (eg. 11) Mersenne primes: These are primes that can be written as 2^n -1.27) Prime number sieves 28) Recurrence expressions for phi (golden ratio): Phi appears with remarkable consistency in nature and appears to shape our understanding of beauty and symmetry.29) The Riemann Hypothesis – one of the greatest unsolved problems in mathematics – worth $1million to anyone who solves it (not for the faint hearted!

||With a bit of ingenuity you can enrich even quite simple topics to bring in a range of mathematical skills.

Be aware that this page gets a large amount of traffic from IB students – do not simply copy articles – it may well be spotted by the moderators.

There is a $1 million prize for solving the Riemann Hypothesis and $250,000 available for anyone who discovers a new, really big prime number.

9) Random numbers 10) Pythagorean triples: A great introduction into number theory – investigating the solutions of Pythagoras’ Theorem which are integers (eg. 11) Mersenne primes: These are primes that can be written as 2^n -1.

27) Prime number sieves 28) Recurrence expressions for phi (golden ratio): Phi appears with remarkable consistency in nature and appears to shape our understanding of beauty and symmetry.

million prize for solving the Riemann Hypothesis and 0,000 available for anyone who discovers a new, really big prime number.9) Random numbers 10) Pythagorean triples: A great introduction into number theory – investigating the solutions of Pythagoras’ Theorem which are integers (eg. 11) Mersenne primes: These are primes that can be written as 2^n -1.27) Prime number sieves 28) Recurrence expressions for phi (golden ratio): Phi appears with remarkable consistency in nature and appears to shape our understanding of beauty and symmetry.29) The Riemann Hypothesis – one of the greatest unsolved problems in mathematics – worthWith a bit of ingenuity you can enrich even quite simple topics to bring in a range of mathematical skills.Be aware that this page gets a large amount of traffic from IB students – do not simply copy articles – it may well be spotted by the moderators.There is a $1 million prize for solving the Riemann Hypothesis and $250,000 available for anyone who discovers a new, really big prime number.9) Random numbers 10) Pythagorean triples: A great introduction into number theory – investigating the solutions of Pythagoras’ Theorem which are integers (eg. 11) Mersenne primes: These are primes that can be written as 2^n -1.27) Prime number sieves 28) Recurrence expressions for phi (golden ratio): Phi appears with remarkable consistency in nature and appears to shape our understanding of beauty and symmetry.29) The Riemann Hypothesis – one of the greatest unsolved problems in mathematics – worth $1million to anyone who solves it (not for the faint hearted!

||With a bit of ingenuity you can enrich even quite simple topics to bring in a range of mathematical skills.

Be aware that this page gets a large amount of traffic from IB students – do not simply copy articles – it may well be spotted by the moderators.

There is a $1 million prize for solving the Riemann Hypothesis and $250,000 available for anyone who discovers a new, really big prime number.

9) Random numbers 10) Pythagorean triples: A great introduction into number theory – investigating the solutions of Pythagoras’ Theorem which are integers (eg. 11) Mersenne primes: These are primes that can be written as 2^n -1.

27) Prime number sieves 28) Recurrence expressions for phi (golden ratio): Phi appears with remarkable consistency in nature and appears to shape our understanding of beauty and symmetry.

million to anyone who solves it (not for the faint hearted!The 2 hardest levels – Level 6 and Level 7 are particularly tough – are you good enough to crack them?

There are 8 levels of coding difficulty – with each code giving you a password to access the next clue.

There are Maths Murder Mysteries, Spy games and more.

Algebra and number 1) Modular arithmetic – This technique is used throughout Number Theory.

For example, Mod 3 means the remainder when dividing by 3.

An interesting insight into the mathematical field of Number Theory. 38) Friendly numbers, Solitary numbers, perfect numbers.

dates, presents etc.) or some other nebulous value. Yes, there are women who are less interested in sex.