NAR 2 (Serbian Nastavni Računar 2, en. Educational Computer 2) was a theoretical model of a 32-bit word computer created by Faculty of Mathematics of University of Belgrade professor Nedeljko Parezanović as an enhacement to its predecessor, NAR 1. It was used for Assembly language and Computer architecture courses. The word "nar" means Pomegranate in Serbian. Many NAR 2 simulators have been created — for instance, one was named "Šljiva" (en. plum) as that fruit grows in Serbia, while "nar" does not.
Contents |
NAR 2 processor Machine instructions was made of a single 32-bit machine word and contained:
NAR 2 has following registers:
Following opcodes were available (actual codes were not specified, only mnemonics):
Note: all mnemonincs in this group end with letter "F" indicating "Fiksni zarez" (en. Fixed point) arithmetic. However, this is only true for addition, subtraction and negation (sign change). Multiplication and division assume that the "point" is fixed to the right of least significant bit - that is that the numbers are integer.
Note: above operations are all bitwise. Their names imply that they are purely logical operations but they can be explained as if they operate on vectors of bits and separately apply logical operations on each pair of bits.
NAR 2 assembly language syntax was straightforward and easy to parse. Each program line could contain up to one instruction specified as follows:
Sample code:
aum X1, p, 0 mua n, 1 aum 15 pir X1, p, n, 1 mua X1, p, n, 0 oduf n, 1 oduf X2, p, n, 0
With four address mode selection bits (P, R, I and N - indexed, relative, indirect and immediate), NAR 2 instructions can specify 16 different addressing modes but not all make sense in all instructions. In the following table:
Addr. flags | Instruction type | ||||
---|---|---|---|---|---|
P | R | I | N | Data | Jump |
- | - | - | - | M[p] | p |
- | - | - | N | p | p |
- | - | I | - | M[f(M[p])] | f(M[p]) |
- | - | I | N | f(M[p]) | f(M[p]) |
- | R | - | - | M[BN+p] | BN+p |
- | R | - | N | BN+p | BN+p |
- | R | I | - | M[f(M[BN+p])] | f(M[BN+p]) |
- | R | I | N | f(M[BN+p]) | f(M[BN+p]) |
P | - | - | - | M[Xi+p] | Xi+p |
P | - | - | N | Xi+p | Xi+p |
P | - | I | - | M[f(M[Xi+p])] | f(M[Xi+p]) |
P | - | I | N | f(M[Xi+p]) | f(M[Xi+p]) |
P | R | - | - | M[BN+Xi+p] | BN+Xi+p |
P | R | - | N | BN+Xi+p | BN+Xi+p |
P | R | I | - | M[f(M[BN+Xi+p])] | f(M[BN+Xi+p]) |
P | R | I | N | f(M[BN+Xi+p]) | f(M[BN+Xi+p]) |
Note 1: "N" (immediate) flag has no effect on jump (flow control) instructions, as the processor can not jump into a specified value, but only to a memory address.
NAR 2 supports multi-level memory indirect addressing mode. The location is first chosen by "looking" at P (indexed) and R (relative to program counter) flags. Then, if I (indirect) flag is detected, a 32-bit word is loaded from the memory location calculated so far and the calculation is restarted (including all addressing mode flags, index register selection and parameter value - only the "opcode" is omitted). Thus, the following program, if loaded at memory location 0 and executed:
mua I, 0 ; Memory-Into-Accumulator, Indirect, from location 0
... would freeze NAR 2 in an infinite address calculation loop:
Note that:
mua R, I, 0 ; Memory-Into-Accumulator, Relative, Indirect, from location BN+0
seems more generic (could freeze NAR 2 from any location), but this depends on when BN register value is incremented/changed.
The question of treatment of "N" (immediate) flag in presence of I (indirect) flag is open as the situation is somewhat ambiguous - whether or not to honour the flag value specified in the original instruction or the one in the indirectly specified (looked up) address? The table above presents the first case to show different addressing modes achievable this way.
NAR 2 has an opcode to initialize the value of particular index register ("PIR" mnemonic). However, it does not have any special opcode to read values index registers. This is achieved by using indexed & immediate (P, N) addressing mode flags, such as:
mua Xi, P, N, n ; Memory-Into-Accumulator, Indexed, Immediate, 0
... which essentially puts Xi+n into accumulator. For n=0, this turns into a "load index register value into accumulator" instruction.
|