Page history
27 May 2023
7 May 2023
Created Nim solution.
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→{{header|Java}}
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→{{header|Java}}
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→{{header|Java}}
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→{{header|J}}
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6 May 2023
30 April 2023
4 March 2023
1 March 2023
25 February 2023
9 January 2023
4 December 2022
16 November 2022
5 November 2022
12 October 2022
11 October 2022
8 October 2022
6 October 2022
Meissel–Mertens constant in Dart
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Meissel–Mertens constant in various BASIC dialents (True BASIC and PureBasic)
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5 October 2022
Meissel–Mertens constant in Python
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Meissel–Mertens constant in various BASIC dialents (BASIC256, Run BASIC and Yabasic)
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→{{header|Wren}}: Added Analytic method.
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Added Algol 68
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Meissel–Mertens constant in FreeBASIC
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→{{header|Go}}: Removed preamble as Wren example now fixed.
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→{{header|Wren}}: A change in the order of operations fixed the apparent bug (thanks to Michel Hermier for spotting this).
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4 October 2022
→J: Define verb
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→J: Simplify
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→J: Add J draft
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→{{header|Wren}}: Added a note to preamble.
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Added Go
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→{{header|Phix}}: added analytical/gmp version
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no edit summary
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julia example
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→{{header|PARI/GP}}
m→Analytic method
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→{{header|PARI/GP}}
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→{{header|Phix}}
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3 October 2022
→{{header|Wren}}: Minor change to preamble.
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Removed duplicate entry and fixed syntax highlighting.
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Added Wren
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Added Wren
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Created page with "{{task}} ;Task: Calculate Meissel–Mertens constant up to a precision your language can handle. ;Motivation: Analogous to Euler's constant, which is important in determining the sum of reciprocal natural numbers, Meissel-Mertens' constant is important in calculating the sum of reciprocal primes. ;Example: We consider the finite sum of reciprocal natural numbers: ''1 + 1/2 + 1/3 + 1/4 + 1/5 ... 1/n'' this sum can be well approximated with: ''log(n) + E'' wher..."
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