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HP floating point format (HP 1000)

 
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Tim Kendon
New Member

HP floating point format (HP 1000)

Dear forum,

I need to read some old binary files with (32 bit) floats written in HP floating point format. I need to write my own routine for conversion to IEEE format (so please don't advocate using HP provided 'black-box' routines e.g. FCHI (fortran conversion routine)

I found a "thread" which provided the general structure of the HP floating point format

http://www.hp.com/products1/rte/tech_support/files/guru98column.txt

[Admin : the above link is no longer valid]


This is great, but

1. what is the normalization bit?
2. how do I treat the exponent (for IEEE format it is dependent on the coming fraction!)
3. what about the 'Inf' and 'Nan' scenarios

Appreciate any help.

13 REPLIES 13
Raj D.
Honored Contributor

Re: HP floating point format (HP 1000)

Tim,

what about : HP-UX floating-point guide :


https://support.hpe.com/hpesc/public/docDisplay?docLocale=en_US&docId=c02676252


Hope this helps,
Raj.

" If u think u can , If u think u cannot , - You are always Right . "
Tim Kendon
New Member

Re: HP floating point format (HP 1000)

Raj,

thanks for the quick response!

To be honest, I haven't read the web-link in detail, although I had scanned it before.

It seems to me that the web-link describes the IEEE format (which is the format that HP-UX systems use today, I think. At least our HP-UX system at work use IEEE format.)

Sometime between 1995-2010 HP-UX seems to have made a switch between an old "HP floating format" and the current IEEE format.

As I said, I haven't read the web-link in detail, so I ought to do that.
Steven Schweda
Honored Contributor
Solution

Re: HP floating point format (HP 1000)

> 1. what is the normalization bit?

Ask Google? I was led to:

http://docs.hp.com/en/B3906-90006/go01.html

(The rest of the manual looks as if it might
be interesting, too, but IEEE-centric.)

> 2. how do I treat the exponent (for IEEE
> format it is dependent on the coming
> fraction!)

Huh? For a given value and mantissa, I'd say
that the exponent is pretty well determined.

> 3. what about the 'Inf' and 'Nan' scenarios

For that, you may need actual info on the old
HP implementation.

Tiny clues (search for '"floating point" hp
1000'):

http://bitsavers.org/pdf/hp/1000/5953-8761_HP_1000_A-Series_Hardware_Technical_Data_Dec84.pdf

A diligent search might find more.

Get an emulator and poke around?

http://simh.trailing-edge.com/hp2100.html

Dennis Handly
Acclaimed Contributor

Re: HP floating point format (HP 1000)

>1. what is the normalization bit?

It seems it is a normal bit.

>3. what about the Inf and NaN scenarios

It seems they weren't invented yet.

>It seems to me that the web-link describes the IEEE format

Yes and more specifically only Integrity. Steven has the URL for the PA version.

>Sometime between 1995-2010 HP-UX seems to have made a switch between an old "HP floating format" and the current IEEE format.

Perhaps you mean 1985, when PA-RISC came out.

>Raj: what about: HP-UX floating-point guide

Not hardly. That's only for Integrity. And a shorter URL is:
http://www.hp.com/go/fp

>Steven: > 1. what is the normalization bit?
http://docs.hp.com/en/B3906-90006/go01.html

This seems bogus. They seem to be the exact opposites. I.e. there seems to be an explicit bit for the HP 1000 but IEEE has a phantom bit, for all but denormalized numbers.

Tim Kendon
New Member

Re: HP floating point format (HP 1000)

Dennis, Steven thanks for the input.

Steven, on the small matter of the exponent, for IEEE format

0 00000001 00000000000000000000000 = +1 * 2**(1-127) * 1.0 = 2**(-126)
0 00000000 10000000000000000000000 = +1 * 2**(-126) * 0.1 = 2**(-127)

where the 0.1 and 1.0 are binary numbers. I interpret the above as showing that the IEEE exponent is dependent on the coming fraction. I found the above example at

http://www.psc.edu/general/software/packages/ieee/ieee.php

[Admin:The above link is no longer valid]

I was concerned that a similar exception might arise for the old HP format!

Anyway thanks again for the constructive inputs.

Dennis Handly
Acclaimed Contributor

Re: HP floating point format (HP 1000)

>I interpret the above as showing that the IEEE exponent is dependent on the coming fraction.

The latter is a denorm. I.e. the mantissa is interpreted differently depending on the exponent field, not the other way around.
Stan Sieler
Respected Contributor

Re: HP floating point format (HP 1000)

With the manuals cited, you should be
able to write a small amount of code to
convert HP format to IEEE. We have such
code in one of our products, taking about
200 lines of C (including comments).

Example header:

real32 mpe_real32_to_ieee32 (int32 *status, uint32 input);

// possible status values:
// C2I_OK (which is 0)
// C2I_EXPONENT_OVERFLOW
// C2I_EXPONENT_UNDERFLOW
// C2I_DENORMALIZED_CONVERSION

I.e., there are some special cases the
caller needs to handle.

If you're interested in discussing this
offline, email me at sieler@allegro.com

(Our product source code refers to the HP
format reals as "MPE reals", because the
focus of the product was on the HP 3000
... but they're the same reals as used
on the HP 1000.)

Stan
Stan Sieler
Respected Contributor

Re: HP floating point format (HP 1000)

Oh, why "uint32" instead of some type
like "mpe_real_32_type" for the input
parameter (the MPE 32-bit real-by-value)?

For various reasons, our code is picking
up 32-bit (or 64-bit) packets), determining
their type (IEEE real, MPE real, ascii text,
32-bit int, other), and then calling
an appropriate conversion routine. I.e.,
the data isn't really a 32-bit integer,
but is just a packet of 32 bits.
Dennis Handly
Acclaimed Contributor

Re: HP floating point format (HP 1000)

>Stan: real32 mpe_real32_to_ieee32(int32 *status, uint32 input);

Tim wants HP 1000 floating point not HP 3000.

>I.e., there are some special cases the caller needs to handle.

Yes, since they don't fit.

>but they're the same reals as used on the HP 1000.)

That's not what my ACD says about HP 3000:
S | 9 bit exponent bias +256 | binary point | 22 bit fraction|

This doesn't match Tim's first URL. I would assume left hand, right hand issues would make them incompatible.