Casio FX-702P |
| . |
| Datasheet | Years of production: | 1981 | Display type: | Alphanumeric display |
| New price: | Display color: | Black | ||
| Display technology: | Liquid crystal display | |||
| Size: | 3"×6½"×½" | Display size: | 12 characters | |
| Weight: | 6 oz | |||
| Entry method: | BASIC expressions | |||
| Batteries: | 2×"CR-2032" Lithium | Advanced functions: | Trig Exp Hyp Lreg Cmem Snd | |
| External power: | Memory functions: | |||
| I/O: | Casio I/O, expansion slot | |||
| Programming model: | BASIC | |||
| Precision: | 12 digits | Program functions: | Jump Cond Subr Lbl Ind | |
| Memories: | 1680(0) bytes | Program display: | Text display | |
| Program memory: | 1680 bytes | Program editing: | Text editor | |
| Chipset: | Forensic result: | |||
I
believe that the FX-702P was one of the very first BASIC programmable handheld calculators
made by Casio. This early machine has several unique distinguishing features. First, its
external interface is a 7-pin plug that is identical to that used on the fx-602P, and
decidedly different from the wider plugs used in many later machines. Second, its
programming model: it includes non-standard keywords such as INP or PRT,
and a rich set of scientific functions (e.g., hyperbolic functions, 2-variable statistics)
not normally found on BASIC handhelds. Even its keyboard layout is different: instead of a
QWERTY layout, letters of the alphabet are arranged in sequential order.
That said, I kind of like this machine. Maybe it's that "retro" spirit in me, but I find this machine more friendly than later, slimmer Casio models.
Since this machine has a built-in hyperbolic sine function, it is only appropriate to demonstrate its programming model using an approximation of the logarithm of the Gamma function, developed by Robert H. Windschitl, which uses the hyperbolic sine for a fast and efficient computation:
10 INP "X",X 20 G=1 30 S=SGN X 40 Z=ABS X 50 IF Z>9 THEN 90 60 G=G*Z 70 Z=Z+1 80 GOTO 50 90 G=LN (Z*SQR (Z*HSN (1/Z)+1/810/Z^6))*Z-Z+LN (2*/Z)/2-LN G 100 IF S>0 THEN 120 110 G=LN (-
/X/SIN (
*X))-G 120 PRT G,EXP G