Norwood v. Ehrenreich Photo-Optical industries, Inc.
This text of 529 F.2d 3 (Norwood v. Ehrenreich Photo-Optical industries, Inc.) is published on Counsel Stack Legal Research, covering Court of Appeals for the Ninth Circuit primary law. Counsel Stack provides free access to over 12 million legal documents including statutes, case law, regulations, and constitutions.
Opinion
OPINION
KOELSCH, Circuit Judge:
The matter is here on the appeal of Donald W. Norwood, plaintiff below, from a judgment holding claims 1 through 4, 6, 7 and 9 of his U.S. Patent No. 3,304,435 (the “435” patent) invalid and not infringed by defendants’ accused device. 322 F.Supp. 898 (C.D.Cal.1970). We conclude that the trial court’s decision was correct on both grounds.
The “435” patent was granted plaintiff on February 14, 1967, pursuant to an application filed July 18, 1963. It covers a “photometric device having greater response to a preferential central portion of a scene.” In common parlance, the device is a meter (for use principally in photography) employing a photoelectric cell to measure the intensity of light reflected from objects; its particular feature is its fabrication to “indicate an intermediate value between the average brightness of the preferential central smaller portion of [a] scene and the average brightness of the remaining larger portion of [that] scene.” “435” patent, claim 9, col. 10, lines 16-20.
Emphasis on the central portion of the scene, which normally contains the object or objects of interest to the photographer, is achieved by interposing a filter having an aperture at its center between the photoelectric cell and the viewing lens [see FIGURE IA]
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OPINION
KOELSCH, Circuit Judge:
The matter is here on the appeal of Donald W. Norwood, plaintiff below, from a judgment holding claims 1 through 4, 6, 7 and 9 of his U.S. Patent No. 3,304,435 (the “435” patent) invalid and not infringed by defendants’ accused device. 322 F.Supp. 898 (C.D.Cal.1970). We conclude that the trial court’s decision was correct on both grounds.
The “435” patent was granted plaintiff on February 14, 1967, pursuant to an application filed July 18, 1963. It covers a “photometric device having greater response to a preferential central portion of a scene.” In common parlance, the device is a meter (for use principally in photography) employing a photoelectric cell to measure the intensity of light reflected from objects; its particular feature is its fabrication to “indicate an intermediate value between the average brightness of the preferential central smaller portion of [a] scene and the average brightness of the remaining larger portion of [that] scene.” “435” patent, claim 9, col. 10, lines 16-20.
Emphasis on the central portion of the scene, which normally contains the object or objects of interest to the photographer, is achieved by interposing a filter having an aperture at its center between the photoelectric cell and the viewing lens [see FIGURE IA]
[5]*5
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" 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The size of the aperture at the center of the filter (or the central surface area of the photoelectric cell which is more light receptive than the peripheral surface area of that photocell) is fabricated to correspond to the ratio which the object of interest in a scene generally bears to the whole. By reason of the differing intensities of light passing through the filter and aperture (or reaching the desensitized periphery and more responsive central portion of the surface of the photocell), the “reading” of the light reflected from the scene is weighted toward the intensity of light reflected from the object of interest.
[6]*6Defendants are sales representatives for the American corporation which imports the Nikon F Photomic, the Nikon Photomic FTN, and the Nikkormat FTN cameras from their Japanese manufacturer. The accused device contained in these cameras sold in the United States by defendants is a light metering system structurally different from the devices described in the “485” patent. In the accused system, light from the scene sought to be photographed passes through a taking lens, strikes a mirror (which retracts during an exposure . to permit the light to reach the film), and forms an image of the scene at a focusing screen. Light from the focusing screen image is thereafter transmitted through a pentaprism and eyepiece lens to the eye of the photographer using the camera. Such light is simultaneously transmitted through the pentaprism to two aspherical lenses, each of which forms an image at a field stop (a diaphragm or masking device) positioned between that aspherical lens and one of two corresponding small photoelectric cells. As found by the district court, a “center-weighted response is obtained by positioning the aspherical lenses, field stops, and photocells so that they receive light from portions of the focusing screen image which partially overlap at its center.” Hence the integrated “reading” of the two “cross-eyed” photocells emphasizes the intensity of light at the center of the focusing screen image. See FIGURE II.
[7]*7
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" width="1523"/>
[8]*8We fully agree with the district court’s determination that claims 1-4, 6, 7 and 9 of the “435” patent1 are invalid for obviousness.2 In the leading case of Graham v. John Deere Co., 383 U.S. 1, 86 S.Ct. 684, 15 L.Ed.2d 545 (1966), the Supreme Court indicated that the issue of “obviousness” should be resolved by the district court’s conducting factual inquiries respecting (1) the scope and content of the prior art, (2) the differences between the prior art and the disputed claim or claims, and (3) the level of ordinary skill in the pertinent art. 383 U.S. at 17, 86 S.Ct. 684. See also Anderson’s-Black Rock, Inc. v. Pavement Salvage Co., 396 U.S. 57, 62, 90 S.Ct. 305, 24 L.Ed.2d 258 (1969); Alcor Aviation, Inc. v. Radair Incorporated, 527 F.2d 113, 115 (9th Cir. 1975).
Here the district court’s opinion, see 322 F.Supp. at 902-903, and its extensive findings of fact manifest its consideration of these factors.3 The court correctly found that plaintiff’s broad construction of his claims so as “to make them read upon the optical systems of defendants’ accused devices” causes them “to the same extent [to] read upon the prior art Elwood Densitometer and Light Meter . . . [and] the prior art Nelson patent No. 3,060,823.” Moreover, the court properly determined that other prior art patents, including the Rath patent No. 2,444,674, the Stimson [9]*9patent No. 3,232,192, and plaintiff Nor-wood’s own earlier patent No. 3,121,170 (the “170” patent), all of which in some fashion employ the concept of “center-weighting” or “differential response,” demonstrate that the concept was well known in the art relating to light meters long before plaintiff’s purported invention of the subject matter of the “435” patent. Finally, the court correctly concluded that the device of the “435” patent is merely a structural improvement over the device of plaintiff’s earlier “170” patent.
[8]*8“A patent may not be obtained though the invention is not identically disclosed or described as set forth in section 102 of this title, if the differences between the subject matter sought to be patented and the prior art are such that the subject matter as a whole would have been obvious at the time the invention was made to a person having ordinary skill in the art to which said subject matter pertains.”
[9]*9In this connection, we note that the statutory presumption of nonobviousness,4 here heavily relied on by plaintiff, is substantially dissipated where there is a showing that the patent examiner failed to consider the prior art. See Alcor Aviation, supra, 527 F.2d at 15; Hewlett-Packard Company v. Tel-Design, Inc., 460 F.2d 625, 628 (9th Cir. 1972). And here the record is clear that the patent examiner, in awarding plaintiff his “435” patent, neither cited nor considered the prior art devices of Elwood, Nelson, Rath, Lange and Stimson.
In sum, we can only conclude that the district court’s determination—that the subject matter of plaintiff’s “435” claims would, at the time his asserted “invention” was made, have been obvious to a person having ordinary skill in the pertinent art—was wholly correct.
We similarly agree with the district court’s determination that none of the disputed “435” claims are infringed by defendants’ accused devices. Plaintiff’s essential position on infringement, taken at trial and maintained here, is that defendants’ focusing screens, some of which have “optical apertures” at their centers,5 permit the formation of a focusing screen image with a greater intensity of light at the “optical aperture” and hence create a “centerweighted” effect in the same manner as plaintiff’s “435” devices. The district court correctly rejected this contention, and so do we. Defendants, who style the “optical aperture” at the center of some of their focusing screens a mere visual aid in focusing, presented substantial expert testimony that there is no significant difference between the light transmissivity of the accused A-type focusing screen and the non-accused (because it has no aperture) D-type focusing screen. Defendants’ expert further testified that substantially identical photographic results were obtained by the accused cameras under identical photographic conditions using, alternatively, the accused A-type screen, the non-accused D-type screen, and no screen at all.
In addition, the district court correctly relied on the doctrine of file wrapper estoppel in rejecting plaintiff’s contention that the accused optical system infringes any of his “435” claims. When the patent examiner rejected a number of plaintiff’s original “435” claims on the ground of double patenting because those claims could be read to include “the plural photocell arrangement” described in plaintiff’s earlier “170” patent, plaintiff cancelled certain claims and amended all of the remaining “435” claims in the application so as to limit those claims to a device which entails “a single lens structure” (claim 2) or “a single means” (claim 7) “for forming a single image of a scene” and to “a single means responsive to the light of [the] image and operable to vary an electrical signal in accordance with [its] brightness.” The accused system, however, comprises three lens structures and two photocells. It is well settled that a claim in a patent must be interpreted [10]*10with reference to claims which have been rejected, and allowed claims cannot be read to cover that which has been eliminated from the patent by the inventor’s own limiting amendments. See Exhibit Supply Co. v. Ace Patents Corporation, 315 U.S. 126, 136-137, 62 S.Ct. 513, 86 L.Ed. 736 (1942); Oregon Saw Chain Corporation v. McCulloch Motors Corporation, 323 F.2d 758, 768-769 (9th Cir. 1963), cert. denied, 377 U.S. 915, 84 S.Ct. 1180, 12 L.Ed.2d 186 (1964). Hence plaintiff is estopped from urging a sufficiently broad construction of his claims to cover defendants’ accused, devices.
On the record before us, we are unable to say that the district court’s findings of non-infringement are clearly erroneous.
Affirmed.
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Cite This Page — Counsel Stack
529 F.2d 3, 189 U.S.P.Q. (BNA) 196, 1975 U.S. App. LEXIS 11682, Counsel Stack Legal Research, https://law.counselstack.com/opinion/norwood-v-ehrenreich-photo-optical-industries-inc-ca9-1975.