[{"data":1,"prerenderedAt":-1},["ShallowReactive",2],{"detail-sidebar-cat-1-en-105":3,"doc-seo-565130-105":53,"doc-detail-565130-en":126},{"code":4,"msg":5,"data":6},0,"success",[7,14,19,24,29,34,39,44,49],{"id":8,"doc_module":9,"doc_module_name":10,"category_name":11,"show_sort_weight":12,"slug":13},11,1,"Template","Presentations",90,"presentations",{"id":15,"doc_module":9,"doc_module_name":10,"category_name":16,"show_sort_weight":17,"slug":18},12,"Resumes",80,"resumes",{"id":20,"doc_module":9,"doc_module_name":10,"category_name":21,"show_sort_weight":22,"slug":23},14,"Invoices",70,"invoices",{"id":25,"doc_module":9,"doc_module_name":10,"category_name":26,"show_sort_weight":27,"slug":28},15,"Posters",60,"posters",{"id":30,"doc_module":9,"doc_module_name":10,"category_name":31,"show_sort_weight":32,"slug":33},16,"Social Media",50,"social-media",{"id":35,"doc_module":9,"doc_module_name":10,"category_name":36,"show_sort_weight":37,"slug":38},17,"Forms",40,"forms",{"id":40,"doc_module":9,"doc_module_name":10,"category_name":41,"show_sort_weight":42,"slug":43},18,"Letters",30,"letters",{"id":45,"doc_module":9,"doc_module_name":10,"category_name":46,"show_sort_weight":47,"slug":48},21,"Paper Templates",5,"papers-templates",{"id":50,"doc_module":9,"doc_module_name":10,"category_name":51,"show_sort_weight":4,"slug":52},158,"General","general-158",{"code":4,"msg":54,"data":55},"ok",{"site_id":56,"language":57,"slug":58,"title":59,"keywords":60,"description":61,"schema_data":62,"social_meta":119,"head_meta":121,"extra_data":123,"updated_unix":125},105,"en","progressions-true-keys-and-rates-for-sidereal-progressions","Progressions - True keys and rates for sidereal progressions","","Explores astrology progressions using sidereal timing rules and conversion rates to relate “tertiary,” “secondary,” and “known as Quotidian” progressions. Provides specific equivalences such as 1 sidereal day to a sidereal month (27.321661 days), and 1 sidereal month to a sidereal year, with computed rate ratios for each step. Includes methodology notes on using Rodding ratings, Harmonic-8 with Krishnamurti Ayanamsa, and compares outcomes when applying illustrated calculations to natal placements across example events.",{"@graph":63,"@context":118},[64,80,101],{"@type":65,"itemListElement":66},"BreadcrumbList",[67,71,74,77],{"item":68,"name":69,"@type":70,"position":9},"https://docshare.wps.com","Home","ListItem",{"item":72,"name":10,"@type":70,"position":73},"https://docshare.wps.com/template/",2,{"item":75,"name":51,"@type":70,"position":76},"https://docshare.wps.com/template/general/",3,{"item":78,"name":59,"@type":70,"position":79},"https://docshare.wps.com/template/progressions-true-keys-and-rates-for-sidereal-progressions/565130/",4,{"url":78,"name":59,"@type":81,"image":82,"author":87,"headline":59,"publisher":90,"fileFormat":93,"inLanguage":57,"description":61,"dateModified":94,"datePublished":95,"encodingFormat":93,"isAccessibleForFree":96,"interactionStatistic":97},"DigitalDocument",{"url":83,"@type":84,"width":85,"height":86},"https://docshare.wps.com/thumbnails/progressions-true-keys-and-rates-for-sidereal-progressions/565130.png","ImageObject",442,249,{"name":88,"@type":89},"Jasmine","Person",{"url":68,"name":91,"@type":92},"DocShare","Organization","application/pdf","2026-10-18","2026-10-12",true,{"@type":98,"interactionType":99,"userInteractionCount":76},"InteractionCounter",{"@type":100},"ViewAction",{"@type":102,"mainEntity":103},"FAQPage",[104,110,114],{"name":105,"@type":106,"acceptedAnswer":107},"What core equivalence defines the Tertiary I progression in this document?","Question",{"text":108,"@type":109},"It states that 1 sidereal day equals 27.321661 days, which corresponds to a sidereal month.","Answer",{"name":111,"@type":106,"acceptedAnswer":112},"How does the document define Secondary Progression (Quotidian)?",{"text":113,"@type":109},"It defines Secondary Progression as 1 sidereal day equaling 1 sidereal year, described as known as Quotidian, using the corresponding rate ratio.",{"name":115,"@type":106,"acceptedAnswer":116},"What method and settings are used for the illustrated horoscope calculations?",{"text":117,"@type":109},"The document notes using Harmonic-8 with Krishnamurti Ayanamsa and specifies that only birth times with Rodding rating AA and A are taken for the worked Tertiary I example.","https://schema.org",{"og:url":78,"og:type":120,"og:title":59,"og:site_name":91,"og:description":61},"article",{"robots":122,"canonical":78},"index,follow",{"doc_id":124,"site_id":56},565130,1792079647,{"code":4,"msg":5,"data":127},{"doc_id":124,"user_id":128,"nickname":88,"user_avatar":129,"doc_module":9,"category_id":50,"category_name":51,"doc_title":59,"doc_description":61,"doc_content":130,"file_id":131,"file_url":132,"file_type":133,"file_size":134,"view_count":76,"is_deleted":4,"is_public":9,"is_downloadable":9,"audit_status":9,"page_count":135,"language":136,"language_code":57,"site_id":56,"html_lang":57,"table_of_contents":137,"faqs":138,"seo_title":139,"seo_description":61,"update_tm":140,"read_time":141},2336478487870,"https://ap-avatar.wpscdn.com/davatar_085a072bc5b1113ac321206ff7593b45","Progressions  \nCemal Cicek  \nJune 2017  \nTrue keys for the progressions are :  \nTertiary I: 1 sidereal day = sidereal month (27.321661 days)  \nRate : 0.99726966 / 27. 321661= .036501062655012  \nTertiary II (Minor) : 1 sidereal month = 1 sidereal year  \nRate : 27.321661/ 365.25636042 = .074801328493181  \nSecondary Progression : 1 sidereal day = 1 sidereal year  \nRate : 0.99726966 / 365.25636042 = .002730327978008  \n(known as Quotidian)  \nA mean sidereal day is 23 hours, 56 minutes, 4.0916 seconds  \n1) Tertiary I Progression  \nTertiary I: 1 sidereal day = 27.321661 days (sidereal Month )  \nI will only take the birthtimes that are with Rodding rating AA and A.  \nI use here Harmonic-8 with Krishnamurti Ayanamsa . If you use Tropical Zodiac, the midpoints will not change, because here small Harmonic is used.  \nExample-1  \nFonda, Jane  \n21 December 1937 at 09:14 (= 09:14 AM ) Manhattan, New York, 40n46, 73w59  \nBC/BR in hand, Rodding Rating AA  \nevent : 1  \nMarriage 21 December 1991 at 12:09 PM in Chicago, IL (Third marriage, Ted Turner)  \nBelow the illustrated horoscope calculated with :  \n1 sidereal day = 27.321661 days (sidereal Month) .  \np􏂢 = r 􏂤  \np 􏂤 = r 􏂦/r􏂨 p 􏂡 = p 􏂥 = r 􏂡  \nNatal Sun = 6° 24' 41'' 􏂙  \np Jupiter = 6° 24' 53'' 􏂜  \nBelow the illustrated horoscope calculated with :  \n1 day = 27.321661 days .  \np􏂢 is no longer with natal 􏂤 exact and  \np 􏂡 = natal 􏂧  \nNatal Sun p Jupiter  \n= 6° 24' 41'' 􏂙= 6° 31' 56'' 􏂜  \nevent : 2  \nchild relationship with Garity, Troy (born 7 July 1973 at 14:25 Los Angeles, California )  \nBelow the illustrated horoscope calculated with :  \n1 sidereal day = 27.321661 days (sidereal Month) .  \np􏂢 = r 􏂡/r􏂦  \np 􏂡 = r􏂢/r􏂤  \np 􏂤 = r􏂢/r􏂡  \np 􏂣 = r 􏂦  \np 􏂦 = r 􏂣  \nr 􏂣 = 37° 39' 27'' -22° 30' 00'' = 15° 09' 27''p 􏂦 = 15° 11' 15''  \nBelow the illustrated horoscope calculated with :  \n1 day = 27.321661 days .  \np 􏂡 = rAC/r􏂩 = r 􏂧 p 􏂤 = r 􏂥/r􏂨  \np 􏂣 = r 􏂪  \nand p 􏂦 no more with natal 􏂣 exact.  \nr 􏂣 = 37° 39' 27'' -22° 30' 00'' = 15° 09' 27''p 􏂦 = 15° 29' 05 ''  \nExample-2  \nALAN BAIN  \nBirth Data: Apr 22, 1933, 2:48 am BST-1:00, Romford, England, 51n35 000e11  \nDied June 25, 2006, 11:50 BST-1:00, St. Julia's Hospice, Hayle, West Cornwall (not far from St. Ives)  \n[http://www.solsticepoint.com/astrologersmemorial/whowas.html](http://www.solsticepoint.com/astrologersmemorial/whowas.html)  \n[Below the illustrated horoscope calculated with:](Below the illustrated horoscope calculated with:)  \n[1](1 sidereal day = 27.321661 days)[ sidereal day](1 sidereal day = 27.321661 days)[ = 27.321661 days](1 sidereal day = 27.321661 days) (sidereal Month) .  \nP 􏂡 = p 􏂥 = p 􏂧 = p 􏂨 = p 􏂩 = r􏂢  \nBelow the illustrated horoscope calculated with :  \n1 day = 27.321661 days .  \nExample-3  \nBanzhaf, Hajo  \n15 May 1949 at 00:02 (= 12:02 AM ) Gütersloh, Germany, 51n54, 8e23 Rodden Rating A  \nDeath 11 February 2009 at 2:45 PM in München  \nBelow the illustrated horoscope calculated with :  \n1 sidereal day = 27.321661 days (sidereal Month) .  \np 􏂡 = p 􏂣 = r 􏂥/r􏂧 p􏂢 = r 􏂥 /r􏂩 p 􏂥 = p 􏂨 = rMC  \nBelow the illustrated horoscope calculated with :  \n1 day = 27.321661 days .  \np􏂢 = rMC/r􏂫 = r 􏂧/r􏂨 p 􏂥 = r􏂢/r􏂤","cbCainmKZlnNgL4b","https://ap.wps.com/l/cbCainmKZlnNgL4b","pdf",7925159,68,"English","# Progressions\n## True keys and rate conversions\n## Tertiary I progression (sidereal day to sidereal month)\n## Secondary progression and Quotidian\n## Worked examples with illustrated calculations","[{\"question\":\"What core equivalence defines the Tertiary I progression in this document?\",\"answer\":\"It states that 1 sidereal day equals 27.321661 days, which corresponds to a sidereal month.\"},{\"question\":\"How does the document define Secondary Progression (Quotidian)?\",\"answer\":\"It defines Secondary Progression as 1 sidereal day equaling 1 sidereal year, described as known as Quotidian, using the corresponding rate ratio.\"},{\"question\":\"What method and settings are used for the illustrated horoscope calculations?\",\"answer\":\"The document notes using Harmonic-8 with Krishnamurti Ayanamsa and specifies that only birth times with Rodding rating AA and A are taken for the worked Tertiary I example.\"}]","Progressions - True keys and rates for sidereal progressions | PDF",1791846938,24]