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Jump to Syntax reference. Just do some math: (round 1000 up to the nearest multiple of 16). 1000 15) and -16. Verify the equivalence of two expressions: (merge bits according to a mask). A ( a b) and mask) = (a and mask) (b and mask). Get a counter example for two non-equivalent expressions: (exactly one 1, or at most one 1). Popcnt(x) = 1) = (x and (x - 1) = 0). See some valuations that make an expression true: (unsigned overflow). Unsigned solve x y x. Solve x = -x. Solve[m] -x = (x m) - m. Operators, ...

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Jump to Syntax reference. Just do some math: (round 1000 up to the nearest multiple of 16). 1000 15) and -16. Verify the equivalence of two expressions: (merge bits according to a mask). A ( a b) and mask) = (a and mask) (b and mask). Get a counter example for two non-equivalent expressions: (exactly one 1, or at most one 1). Popcnt(x) = 1) = (x and (x - 1) = 0). See some valuations that make an expression true: (unsigned overflow). Unsigned solve x y x. Solve x = -x. Solve[m] -x = (x m) - m. Operators, ...

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1 haroldbot

2 examples

3 use solve

4 tips

5 syntax reference

6 unsigned

7 solve

8 variables

9 expression

10 note signed

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haroldbot | haroldbot.nl Reviews

https://haroldbot.nl

Jump to Syntax reference. Just do some math: (round 1000 up to the nearest multiple of 16). 1000 15) and -16. Verify the equivalence of two expressions: (merge bits according to a mask). A ( a b) and mask) = (a and mask) (b and mask). Get a counter example for two non-equivalent expressions: (exactly one 1, or at most one 1). Popcnt(x) = 1) = (x and (x - 1) = 0). See some valuations that make an expression true: (unsigned overflow). Unsigned solve x y x. Solve x = -x. Solve[m] -x = (x m) - m. Operators, ...

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programming.sirrida.de

Changes on programming.sirrida.de

http://programming.sirrida.de/news.html

What's new - change history. Back to main page. Here is a sketched history of changes on this site. Since unfortunately I currently do not know how to setup an RSS feed or similar stuff I can only offer to inform you on updates via e-mail. Scalar multiplication (even fields) in SIMD/SWAR operations. Scalar multiplication (upper half) in SIMD/SWAR operations. Boolean SWAR functions yielding MSB, LSB, or mask values. Scalar multiplication in SIMD/SWAR operations. A new chapter about SIMD/SWAR operations.

bitmath.blogspot.com

Bits, Math and Performance: Announcing haroldbot

http://bitmath.blogspot.com/2013/08/announcing-haroldbot.html

Bits, Math and Performance. Bits and math come together to form interesting algorithms, with a small focus on performance. Saturday, 10 August 2013. An ircbot (hence the name) that solves some bitmath problems. The title is actually a lie - haroldbot has been around for a while now. But now it finally got its own website. Check it out, if you work with bits you will probably find this useful. Subscribe to: Post Comments (Atom). Addition in the bitfield domain. View my complete profile.

bitmath.blogspot.com

Bits, Math and Performance: August 2013

http://bitmath.blogspot.com/2013_08_01_archive.html

Bits, Math and Performance. Bits and math come together to form interesting algorithms, with a small focus on performance. Thursday, 22 August 2013. Addition in the bitfield domain. Bitfield domains are abstract domains that track the possible values of every bit independently. For example, they can express things like "all values where the third bit is set". There are two obvious "simplest useful" bitfield domains:. The first one is probably the most obvious one: a bitvector. Be zero, and a bitvector.

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Jump to Syntax reference. Just do some math: (round 1000 up to the nearest multiple of 16). 1000 15) and -16. Verify the equivalence of two expressions: (merge bits according to a mask). A ( a b) and mask) = (a and mask) (b and mask). Get a counter example for two non-equivalent expressions: (exactly one 1, or at most one 1). Popcnt(x) = 1) = (x and (x - 1) = 0). See some valuations that make an expression true: (unsigned overflow). Unsigned solve x y x. Solve x = -x. Solve[m] -x = (x m) - m. Operators, ...

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