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Calculators: Handheld: Hanimex BCM901S

Size (approx): 84mm x 143mm x 24mm (max)  (w,h,d)
Weight 142g excluding batteries

Power:

3V DC, 2 x AA size batteries, 100mA.  Does accept an adapter (3V DC 100mA, centre negative) through socket on the top side to the far left.  
Case: Lower part of the case is matt black plastic whilst the top consists of a brushed aluminium keyboard surround and large wrap around plastic display filter. The latter is painted black except over the display and painted company and model name have survived well. A small piece of metal trim is painted green – which hasn’t survived well. Keys are small with short travel and a positive click.
Display: 8 digit blue VFD, ninth digit for minus sign and error flags
Features: Standard four functions, percentages and four function memory
Age: 1976
Manufacturer: Hanimex. Serial No. E-58 003518, made in Hong Kong.
Comments:

 

Clean and simple wedge-shaped design feels quite heavy. Original cover is black soft plastic with open top and Hanimex embossed on the front. It is also wedged-shaped.

Components: 1 x cpu: CF-595 7614 (week 14 of 1976) 28 pin  DIL
1 x nine digit flat faced VFD display
2 x transistors
7 x diodes
5 x capacitors
2 x resistor arrays
5 x resistors
1 x coil transformer
Boards: The keyboard board (Ref M056) is fixed to the front with 6 screws and attached to the CPU board by a 17-way ribbon cable.  CPU board has a lot of extra holes, it looks like a generic or heavily revised board.
Construction: Remove the two screws at the back and ease off the keyboard section.

Logic comments: (CE/C) is used once to cancel the last number entered and a second time to clear the whole calculator.
There is automatic constant on all four functions
Input overflow is suppressed, inputting a ninth digit is ignored
Negative sign is shown in the immediate left hand digit travelling into the ninth to allow full eight digit negative numbers 
Divide by zero shows zero and "C" in the far left (ninth) digit and is recoverable using (CE/C)
Overflow is shown by "C" (or "E" if negative) in the far left (ninth) digit and is recoverable using (CE/C)
You can trip up the trailing zero suppression, try this; key in "0.0000000" then (-)(2)(=) and it gives you the answer "-2.0000000". This stays until you multiply or divide.
There is no indication of memory – you have to remember it