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Class Notes for CSE 241 at University at Buffalo (UB)

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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 8: Parity Bit, Karnaugh Map, George Boole

Hannah Ketchum2 Page
15 Feb 2017
1
Last class: boolean algebraic simplification k-map plots minterms are plotted on a map. This map has 1 cell/minterm i. e. f(x,y) 2 variable map. 22 = 4
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 16: Logic Gate, Xnor Gate, Canonical Normal Form

Hannah Ketchum3 Page
6 Mar 2017
0
Building combinational circuits using a mux mux ____ log2n selection lines n_____ n x 1. ___ selection lines = s2, s1, s0 inputs = m0 . m7 f(a,b,c) = (
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 3: Or Gate, Truth Table, And Gate

Hannah Ketchum2 Page
15 Feb 2017
0
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture 10: 2.20.17 lecture 10 K-Map Simplification

Hannah Ketchum2 Page
20 Feb 2017
0
Simplify to minimum number of terms and minimum number of literals. K-map simplification f(a, b, c) = (0, 2, 3, 4, 6) 5 (ii) as large a group as possib
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 13: Integrated Circuit, Truth Table

Hannah Ketchum3 Page
28 Feb 2017
0
Combinational circuit (cc) n ______ cc _____ f() inputs output. Output is dependent only on the inputs for a given circuit cc synthesis: problem statem
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 5: Logic Gate, Algebraic Expression

Hannah Ketchum2 Page
13 Feb 2017
2
{0, 1: terms boolean algebraic terms need boolean operators: f(x,y,z) {or, and, not} x . y . z x + y + z product term (also written without multiplicat
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 2: Number One Crossbar Switching System, Decimal Mark

Hannah Ketchum2 Page
7 Feb 2017
2
Example: determine the base of the numbers such that an equation is true. (22+4) + (11+7) = (44) 44 = 44 (24)b + (17)b = (40)b (2xb + 4x1) + (1xb + 7x1
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 2: 5,6,7,8, Radix, George Boole

Hannah Ketchum2 Page
2 Feb 2017
1
Dice 6 sides, each with a number. Pack of cards to represent this to a computer, we use a number 1-6 to represent this to a computer, we use 1-52. We c
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 4: George Boole, Commutative Property, Negative Number

Hannah Ketchum3 Page
6 Feb 2017
4
The laws of thought: today we are obsessed with ai intelligent thought. Established boolean algebra: binary logic things are either true (x) or false (
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 6: And Gate, Nand Gate, Or Gate

Hannah Ketchum2 Page
13 Feb 2017
0
The steps in the design and implementation of a boolean function: problem statement, truth table, sum of minterms expressions. 1 output: bcd binary cod
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UBCSE 241Ramamurthy BinaSpring

CSE 241 Lecture Notes - Lecture 3: Signed Number Representations, Number Sign, Statistical Hypothesis Testing

Hannah Ketchum3 Page
3 Feb 2017
1
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