{"_buckets": {"deposit": "0ac5b00c-6446-4b6d-beb4-74fbdf1b2bb0"}, "_deposit": {"id": "12039", "owners": [], "pid": {"revision_id": 0, "type": "depid", "value": "12039"}, "status": "published"}, "_oai": {"id": "oai:soar-ir.repo.nii.ac.jp:00012039"}, "item_10_biblio_info_6": {"attribute_name": "\u66f8\u8a8c\u60c5\u5831", "attribute_value_mlt": [{"bibliographicIssueDates": {"bibliographicIssueDate": "1998-10-30", "bibliographicIssueDateType": "Issued"}, "bibliographicIssueNumber": "1", "bibliographicPageEnd": "7", "bibliographicPageStart": "1", "bibliographicVolumeNumber": "33", "bibliographic_titles": [{"bibliographic_title": "\u4fe1\u5dde\u5927\u5b66\u7406\u5b66\u90e8\u7d00\u8981"}]}]}, "item_10_description_20": {"attribute_name": "\u6284\u9332", "attribute_value_mlt": [{"subitem_description": "We set F=R(real), C(complex), H(quaternion), O(octonian) and d=dimRF. We denote by FP\u00b2 the F-projective plane. The purpose of this note is to determine the cohomotopy set \u03c0\u207f(FP\u00b2) = [FP\u00b2, S\u207f]. Let h=h(F): S\u00b2d\u207b\u00b9\u2192Sd be the Hopf map. Then we have a cell structure FP\u00b2=SdUh\u212f\u00b2d and a cofiber sequence: S\u00b2d\u207b\u00b9 h\u2192Sd- i\u2192FP\u00b2 p\u2192S\u00b2d \u2211h\u2192Sd\u207a\u00b9\u2192..., (1) where i is the inclusion map, p = p(F) is a map pinching Sd to one point and \u2211h is the reduced suspension of h. Our result is given by the table on page 7. 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