Media Summary: apologies for the muted opening: assorted technology fumbles abound. in which Clemens shows how to figure out the forward difference of a product. in which we explore higher-order unctions.

Cs103 25 26 5 Make One From Many - Detailed Analysis & Overview

apologies for the muted opening: assorted technology fumbles abound. in which Clemens shows how to figure out the forward difference of a product. in which we explore higher-order unctions. in which we revisited some basic proof techique. in which we revisit what classical proof gives and what it takes away. turns out it was about monoids and monoid maps.

in which Bob and I introduce implication by writing functional programs and proving the corresponding theorems. in which we prove some stuff about adding and in which we extend the notion of degree to our extended notion of Formula. We want to know that two two things add up to zero there's only we finished up leftover stuff from lecture 3. mostly, deriving the addition case of the forward difference operator.

in which we explore more connectives and their programming counterparts. in which we gather together the stuff of rigs, but also We nearly finished the proof that multiplication is associative, after a lot of "Why Is It Stcuk?".

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CS103 25/26 5. Make One From Many
CS103 25/26 9. How To Make A Difference To A Product
CS103 25/26 11. Functions Are Data
CS103 25/26 14. Review and Revisit
CS103 25/26 39. Contradiction Reloaded
CS103 25/26 18. What is This Lecture About?
CS103 25/26 21. Implication Rules OK
CS103 25/26 19. The Doubtful Guest
CS103 25/26 2. Go Forth and Multiply
CS103 25/26 13. Choose a Degree
CS103 25/26 16. The Formula for the Engine
CS103 25/26 4. What's Going On?
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CS103 25/26 5. Make One From Many

CS103 25/26 5. Make One From Many

apologies for the muted opening: assorted technology fumbles abound.

CS103 25/26 9. How To Make A Difference To A Product

CS103 25/26 9. How To Make A Difference To A Product

in which Clemens shows how to figure out the forward difference of a product.

CS103 25/26 11. Functions Are Data

CS103 25/26 11. Functions Are Data

in which we explore higher-order unctions.

CS103 25/26 14. Review and Revisit

CS103 25/26 14. Review and Revisit

in which we revisited some basic proof techique.

CS103 25/26 39. Contradiction Reloaded

CS103 25/26 39. Contradiction Reloaded

in which we revisit what classical proof gives and what it takes away.

CS103 25/26 18. What is This Lecture About?

CS103 25/26 18. What is This Lecture About?

turns out it was about monoids and monoid maps.

CS103 25/26 21. Implication Rules OK

CS103 25/26 21. Implication Rules OK

in which Bob and I introduce implication by writing functional programs and proving the corresponding theorems.

CS103 25/26 19. The Doubtful Guest

CS103 25/26 19. The Doubtful Guest

in which Clemens tests a test.

CS103 25/26 2. Go Forth and Multiply

CS103 25/26 2. Go Forth and Multiply

in which we prove some stuff about adding and

CS103 25/26 13. Choose a Degree

CS103 25/26 13. Choose a Degree

in which we extend the notion of degree to our extended notion of Formula.

CS103 25/26 16. The Formula for the Engine

CS103 25/26 16. The Formula for the Engine

We want to know that two two things add up to zero there's only

CS103 25/26 4. What's Going On?

CS103 25/26 4. What's Going On?

we finished up leftover stuff from lecture 3.

CS103 25/26 8. The Next Step

CS103 25/26 8. The Next Step

mostly, deriving the addition case of the forward difference operator.

CS103 25/26 22. And Or Not

CS103 25/26 22. And Or Not

in which we explore more connectives and their programming counterparts.

CS103: Proof by Induction

CS103: Proof by Induction

Of the natural numbers starting at

CS103 25/26 7. Let's Rig Things Up

CS103 25/26 7. Let's Rig Things Up

in which we gather together the stuff of rigs, but also

CS103 25/26 3. Is Multiplication Associative?

CS103 25/26 3. Is Multiplication Associative?

We nearly finished the proof that multiplication is associative, after a lot of "Why Is It Stcuk?".