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Project Cyclops, A Design... - Department of Earth and Planetary ...

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Weproposeinsteadthat the databe storedon<br />

magneticdisksequippedwith flying(noncontacting)<br />

heads.With absolutefiltering<strong>of</strong> the air <strong>and</strong> with<br />

constant operation (noshutdowns) diskwearisvirtually<br />

absent, sincetheheadsdonotcontact thedisksurfaces.<br />

Suchdiskscanrecorddatain eitheranalogor digital<br />

form.Theformertypeis<strong>of</strong>tenusedforinstant replay<strong>of</strong><br />

TV pictureswhilethelatteris widelyusedfor data<br />

storage in thecomputer field.Theusualdiskis14in.in<br />

diameter<strong>and</strong>canstoreon theorder<strong>of</strong> 250adjacent<br />

tracks<strong>of</strong> datawithdensities ashighas4000bits]in,for<br />

digitaldata<strong>and</strong>4000Nyquistintervalsper inch<strong>of</strong><br />

analogdata.Thus, each disk surface has a storage<br />

capacity <strong>of</strong> some 40 million bits <strong>of</strong> digital data or<br />

samples <strong>of</strong> analog data. Disks are built with moving<br />

heads that can be positioned in 10 to 20 msec to pick up<br />

or record a particular track, or with fLxed heads, one per<br />

track. In the larger sizes the cost <strong>of</strong> moving head systems<br />

is about 0.007 cents per bit while for fixed head systems<br />

the cost is about 0,03 cents/bit. Head per track systems<br />

are thus about four times as expensive per data bit, but<br />

they <strong>of</strong>fer the advantages <strong>of</strong> providing instantaneous<br />

switching between tracks <strong>and</strong> <strong>of</strong> having fewer moving<br />

parts. In a head-per-track system there is essentially only<br />

one moving part: a simple spindle with its payload <strong>of</strong><br />

disks rigidly attached. Maintenance costs should be very<br />

low.<br />

In soma respects our application places less severe<br />

requirements on the recording system than other applications<br />

do. If we used digital recording we would need no<br />

more than 4 bits to describe the power spectrum<br />

amplitude. Similarly for analog recording we need no<br />

more than about a 20 dB signal-to-noise ratio. (Our<br />

signal is mostly noise anyway, <strong>and</strong> adding 1% to the<br />

noise power raises the system temperature only that<br />

amount.) Since we will be adding 100 or more tracks<br />

together to get the final signals, a defect in a particular<br />

track is <strong>of</strong> little importance. This is in contrast to<br />

computer applications where a dropped bit can be<br />

disastrous.<br />

The various alternatives should be studied carefully<br />

before a decision is made among them for the final<br />

design. For the present, in order to get a rough cost<br />

estimate we shall assume analog recording on head-pertrack<br />

disks.<br />

Our data rate is fixed by the two 100 MHz IF<br />

channels, which produce 4× 10s samples <strong>of</strong> analog data<br />

per second. Assuming this is recorded with fixed head<br />

disks at a cost <strong>of</strong> 0.03 cents per sample the cost <strong>of</strong> the<br />

data storage system will be<br />

132<br />

C = 4× 10s X 3× 10--4 = $120,000<br />

per second <strong>of</strong> observing time. This figure is independent<br />

<strong>of</strong> how narrow our resolvable frequency intervals are or<br />

how many optical analyzers are needed. Thus, for 1000<br />

seconds <strong>of</strong> observing time per star the cost <strong>of</strong> the data<br />

storage system will be about $120 million.<br />

Digital Storage Systems<br />

If the optical spectrum analyzers have rectangular<br />

gates, the video signal to be stored will be sharply b<strong>and</strong><br />

limited at about the b<strong>and</strong>width <strong>of</strong> the IF signal supplied<br />

to the spectrum analyzer. Thus, only slightly more than<br />

2 samples/sec <strong>of</strong> spectrum must be taken per Hz <strong>of</strong> IF<br />

b<strong>and</strong>width. If 4 bits per sample are used to encode the<br />

signal, we will need about five times as many bits to<br />

store the data digitally as we need samples to store it in<br />

analog form. Thus, it appears that digital storage would<br />

be much more expensive at present.<br />

The economics could change overnight, however.<br />

Magnetic "bubble" memories are being actively pursued<br />

in several laboratories, notably at Bell Telephone Labs.<br />

Conceivably these memories could ultimately bring the<br />

cost <strong>of</strong> digital storage down to 10--4 cents]bit or less.<br />

Bubble memories are suitable for digital storage only.<br />

They lend themselves most naturally to the construction<br />

<strong>of</strong> exceedingly long shift registers: registers with over<br />

one million bits per square inch <strong>of</strong> magnetic material.<br />

About 2X 106 wafers could then store 1000 sec <strong>of</strong> data<br />

from both IF channels. At a cost <strong>of</strong> $10/wafer this<br />

would represent $20 million worth <strong>of</strong> storage capacity.<br />

Since they have no mechanical moving parts, bubble<br />

memories should have low maintenance <strong>and</strong> would be<br />

ideal for <strong>Cyclops</strong>.<br />

Forming the Composite Signals<br />

To process the stored data we propose that all<br />

samples <strong>of</strong> the power spectrum be played back simultaneously<br />

using the same heads that were used for the<br />

recording process. This eliminates all the major sources<br />

<strong>of</strong> timing errors <strong>and</strong> assures that the data corresponding<br />

to a given frequency in the power spectrum will appear<br />

simultaneously in each playback amplifier output. To<br />

permit summing the spectra with different relative<br />

displacements it is proposed to send the reproduced<br />

signals down video delay lines equipped with appropriate<br />

taps. Figure 1I-8 illustrates the delay lines <strong>and</strong> tap<br />

arrangement required to synthesize 17 composite signals<br />

from 5 samples <strong>of</strong> the power spectrum, each composite<br />

signal representing an assumed drift rate. The pickup<br />

lines are merely indicated symbolically; actually, they<br />

would be coaxial or strip lines driven by current sources<br />

at each tap. At the center where all lines are driven by<br />

the same tap, a bridging amplifier with 17 independent

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