[TUHS] Lorinda Cherry

Terry Jones terry at jon.es
Wed Mar 2 07:51:41 AEST 2022


I’m also a fan of dc, and still a daily user after 40 years (not much in this group, I know, but a pretty good chunk of my life at least).

To get more functionality, I wrote a Python RPN calculator (with some key bindings identical to dc). It makes 300+ functions from standard Python libraries directly available and you can push Python objects and functions onto the stack. See https://github.com/terrycojones/rpnpy

Terry

From: TUHS <tuhs-bounces at minnie.tuhs.org> on behalf of Brian Walden <tuhs at cuzuco.com>
Reply to: Brian Walden <tuhs at cuzuco.com>
Date: Tuesday, 22. February 2022 at 01:02
To: <tuhs at minnie.tuhs.org>
Subject: [TUHS] Lorinda Cherry

I enjoy this dc(1) discussion. I am a daily dc user, and since my fisrt

calculator was an HP-45 (circa 1973) RPN felt right. However I think

dc pre-dates ALL HP calculators, since there was one in the 1st Edition

written in assembly.

I extened my version of dc (way before gnu existed)

based on common buttons I used from HP calculators:

CMD WHAT

# comment, to new line

~ change sign of top of stack (CHS key)

| 1/top of stack (1/x key)

e push 99 digits of e (2.718..) on the stack

@ push 99 digits of pi on the stack (looks like a circle)

r reverse top of stack (x<>y key)

I had been fascinated with pi stemimg from the Star Trek epsiode Wolf

in the Fold where Spock uses it to usa all computing power

"Computer, this is a Class A compulsory directive. Compute to

the last digit the value of pi."

"As we know, the value of pi is a transcendental figure without

resolution. The computer banks will work on this problem to the

exclusion of all else until we order it to stop."

As it was supposed to be "arbitrary precision" here was my tool.

So I wrote Machin formula in dc slowing increasing the scale and printing

the results. In the orginal dc, yes the whole part was arbitrary, but the

decimal part (scale) was limited to 99. Well that became a disappiontment.

(this program is lost to time)

So I decided to rewrite it but increasing pi as a whole numbers instead

of increasing scale (ex. 31415, 314159, 3141592, ... etc)

I still have that program which is simply this --

[sxln_1ll*dsllb*dszli2+dsi5li^*/+dsn4*lelzli239li^*/+dse-dlx!=Q]sQ

1[ddsb5/sn239/se1ddsisllQx4*pclb10*lPx]dsPx

if you run it you'll notice the last 1 to 2 digits are wrong due to precision.

The next problem became small memory. I still have thes saved output before

it crashed at 1024 digits. No idea what specs of the machine it was run

on anymore its really old --

3141592653589793238462643383279502884197169399375105820974944592307816\

4062862089986280348253421170679821480865132823066470938446095505822317\

2535940812848111745028410270193852110555964462294895493038196442881097\

5665933446128475648233786783165271201909145648566923460348610454326648\

2133936072602491412737245870066063155881748815209209628292540917153643\

6789259036001133053054882046652138414695194151160943305727036575959195\

3092186117381932611793105118548074462379962749567351885752724891227938\

1830119491298336733624406566430860213949463952247371907021798609437027\

7053921717629317675238467481846766940513200056812714526356082778577134\

2757789609173637178721468440901224953430146549585371050792279689258923\

5420199561121290219608640344181598136297747713099605187072113499999983\

7297804995105973173281609631859502445945534690830264252230825334468503\

5261931188171010003137838752886587533208381420617177669147303598253490\

4287554687311595628638823537875937519577818577805321712268066130019278\

76611195909216420198938095257201065485862972

out of space: salloc

all 8587356 rel 8587326 headmor 1

nbytes -28318

stk 71154 rd 125364 wt 125367 beg 125364 last 125367

83 11 0

30 IOT trap - core dumped

But I was much happier with that.

On a side note: programming dc is hard. There was no comment character.

And it's a pain to read, and it's a pain to debug.

When I discovered the Chudnovsky algorithm for pi, of course I implemented it

in dc --

[0ksslk3^16lkd12+sk*-lm*lhd1+sh3^/smlx_262537412640768000*sxll545140134+dsllm*lxlnk/ls+dls!=P]sP

7sn[6sk1ddshsxsm13591409dsllPx10005v426880*ls/K3-k1/pcln14+snlMx]dsMx

At 99 digits of scale it ran out in 7 rounds, but now with that limitation

removed and large memeories it just goes on and on.....

-Brian

PS: Thanks for the fast OpenBSD version of dc, Otto.

Otto Moerbeek wrote:

> On Thu, Feb 17, 2022 at 01:44:07PM -0800, Bakul Shah wrote:
>
>> On Feb 17, 2022, at 1:18 PM, Dave Horsfall <dave at horsfall.org> wrote:
>
>> >
>
>> > On Thu, 17 Feb 2022, Tom Ivar Helbekkmo via TUHS wrote:
>
>> >
>
>> >> Watching the prime number generator (from the Wikipedia page on dc)
>
>> >> running on the 11/23 is much more entertaining than doing it on the
>
>> >> modern workstation I'm typing this on:
>
>> >>
>
>> >> 2p3p[dl!d2+s!%0=@l!l^!<#]s#[s/0ds^]s@[p]s&[ddvs^3s!l#x0<&2+l.x]ds.x
>
>> >
>
>> > Wow... About 10s on my old MacBook Pro, and I gave up on my ancient
>
>> > FreeBSD box.
>
>>
>
>> That may be because FreeBSD continues computing primes while the MacOS
>
>> dc gives up after a while!
>
>>
>
>> freebsd (ryzen 2700 3.2Ghz): # note: I interrupted dc after a while
>
>> $ command time dc <<< '2p3p[dl!d2+s!%0=@l!l^!<#]s#[s/0ds^]s@[p]s&[ddvs^3s!l#x0<&2+l.x]ds.x' > xxx
>
>> ^C 11.93 real 11.79 user 0.13 sys
>
>> $ wc xxx
>
>> 47161 47161 319109 xxx
>
>> $ size `which dc`
>
>> text data bss dec hex filename
>
>> 238159 2784 11072 252015 0x3d86f /usr/bin/dc
>
>>
>
>> MacOS (m1 pro, prob. 2Ghz)
>
>> $ command time dc <<< '2p3p[dl!d2+s!%0=@l!l^!<#]s#[s/0ds^]s@[p]s&[ddvs^3s!l#x0<&2+l.x]ds.x' > xxx
>
>> time: command terminated abnormally
>
>> 1.00 real 0.98 user 0.01 sys
>
>> [2] 37135 segmentation fault command time dc <<< > xxx
>
>> $ wc xxx
>
>> 7342 7342 42626 xxx
>
>> $ size `which dc`
>
>> __TEXT __DATA __OBJC others dec hex
>
>> 32768 16384 0 4295016448 4295065600 100018000
>
>>
>
> MacOS uses the GNU implementation which has a long standing issue with
>
> deep recursion. It even cannot handle the tail recursive calls used
>
> here and will run out of its stack.
>
> -Otto
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