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Functional Description (Continued)
Horizontal ExpansionÐThe ’F433 can be horizontally ex-
panded, without external logic, to store long words (in multi-
ples of 4-bits). The interconnections necessary to form a 64-
word by 12-bit FIFO are shown in
Figure 5
. Using the same
technique, any FIFO of 64-words by 4n-bits can be con-
structed, where n is the number of devices.
The right-most (most significant) device is connected to the
TTS inputs of all devices. Similarly, the ORE output of the
most significant device is connected to the TOS inputs of all
devices. As in the vertical expansion scheme, horizontal ex-
pansion does not sacrifice any of the ’F433 flexibility for
serial/parallel input and output.
It should be noted that the horizontal expansion scheme
shown in
Figure 5
exacts a penalty in speed.
Horizontal and Vertical ExpansionÐThe ’F433 can be ex-
panded in both the horizontal and vertical directions without
any external components and without sacrificing any of its
FIFO flexibility for serial/parallel input and output. The inter-
connections necessary to form a 127-word by 16-bit FIFO
are shown in
Figure 6
. Using the same technique, any FIFO
of (63ma1)-words by 4n-bits can be configured, where m is
the number of devices in a column and n is the number of
devices in a row.
Figures 7
and
8
illustrate the timing dia-
grams for serial data entry and extraction for the FIFO
shown in
Figure 6
.
Figure 9
illustrates the final positions of
bits in an expanded ’F433 FIFO resulting from a 2032-bit
serial bit train.
Interlocking CircuitryÐMost conventional FIFO designs
provide status signal analogous to IRF and ORE. However,
when these devices are operated in arrays, variations in
unit-to-unit operating speed require external gating to en-
sure that all devices have completed an operation. The
’F433 incorporates simple but effective ‘master/slave’ inter-
locking circuitry to eliminate the need for external gating.
In the ’F433 array of
Figure 6
, devices 1 and 5 are the row
masters; the other devices are slaves to the master in their
rows. No slave in a given row initializes its input register until
it has received a LOW on its IES input from a row master or
a slave of higher priority.
Similarly, the ORE outputs of slaves do not go HIGH until
their inputs have gone HIGH. This interlocking scheme en-
sures that new input data may be accepted by the array
when the IRF output of the final slave in that row goes HIGH
and that output data for the array may be extracted when
the ORE output of the final slave in the output row goes
HIGH.
The row master is established by connecting its IES input to
ground, while a slave receives its IES input from the IRF
output of the next-higher priority device. When an array of
’F433 FIFOs is initialized with a HIGH on the MR inputs of
all devices, the IRF outputs of all devices are HIGH. Thus,
only the row master receives a LOW on the IES input during
initialization.
Figure 10
is a conceptual logic diagram of the internal cir-
cuitry that determines master/slave operation. When MR
and IES are LOW, the master latch is set. When TTS goes
LOW, the initialization flip-flop is set. If the master latch is
HIGH, the input register is immediately initialized and the
initialization flip-flop reset. If the master latch is reset, the
input register is not initialized until IES goes LOW. In array
operation, activating TTS initiates a ripple input register ini-
tialization from the row master to the last slave.
A similar operation takes place for the output register. Either
a TOS or TOP input initiates a load-from-stack operation
and sets the ORE request flip-flop. If the master latch is set,
the last output register flip-flop is set and the ORE line goes
HIGH. If the master latch is reset, the ORE output is LOW
until a Serial Output Enable (OES) input is received.
TL/F/9544–9
FIGURE 5. A Horizontal Expansion Scheme
6