July 1, 1952 R.J.M.C. /ANG/OYS 2,601,801 TUNING FORK WITH SIMULTANEOUS MULTIPLE FREQUENCIES Filed Aug. 6, 1947 Patented July 1, 1952 2,601,801 U:NITED STATES PATENT 2601,801: TUNïNG FORK WITHSIMULTANEOUS  MULTIPLE FREQUENL'YIES: lémy;J.osepl-Mrie Cécile LtngloYs, Saint-Cloud, Seine-et, Oise,. France, asignor to.. Society "Etablissements Herrburger»' P;ariS,. France, .a corp orationo£ France Appliëti0n:August 6, 1947 SerîalNo: 766536: In France April 24, 1945 Section-I, PublicLaw 690 Augusf 8,1946 Pktent exlires April 24, 195- 16 Claims. (CI. 84--457 ) The present-invention relates fO • tuning- frk  of; complex shRe whose- exeittiòn- by strik- iig o  by a- bow  or any other means generates simultSneously seVera  fndamental, frequencies. The object  of the invention will become ap- parent as the following detafled, dscription progresses, refërence being' hd fo the accom- pnyirrgdrawing, whezein= Fig. 1  illustratesa standard tuning«ï0rk; Figs. 2-8 illustrate various complex-shaped 10 tunihg fbrks according to the invention, FÆg; 9" is a sectional .ewof a tuning fork ac- cording t0 the invention taken  on line- IXIX of  Fg: 3, wherein, however; thë tunlng fork pro.videdwith dampin means, and _ 1:5 Ftgs« 10 and 11 are. partial vews«of the tuning f6rk shown in Fig. 3 provided with different typeS of.dampirgmeaus. Let'a sts:ndard-tuning-fork  be considered first on ,Fïg. 1  comprising; as well known a pah" of tines arranged in spaced parallel alignment. Let another tuning-fork 2 (Fig: 2) be also con- slderel wih no- rail as- the flrsL fork; in- which  tart/oi  the upper leg . is rep]aced by a fork  whieh is identieal witl fork- [. of Fig. 1. If thë 10wer fine of the fork  is strucl- in a vertical direction, le-complexshap.ed tuning f6rk (lower fine-,, rail memher . and double tine fork ') wfiI vibrate  as if ifs upper tine (rail member . and fork ' ) were identical fo: the 0  said lower fine; the compound fork willvibrate as a. standard, tuning fork on ifs  normal pitch. On the contrary if.the upper tin-e of theupper f6k  is struck in  vertical direction the two ttmlng., fores 2aud  constituted by the tUree S tines wfll vibrate, generating simultaneously the fund'amental corresponding fo the .upper fork ad ' the fundamentoE1 corresponding fo the iower fork . For in faet the striking action on the uPper fine of' fork . wfllnot on!y vibrate the smalI' fork but" also  ifs rail portion - and conseuenZI the other" tuning fork . ur, all it is necessarY for making the-second f6rk X vbrate fo adj.ust ifs upper leg - which ha leen eut for flxing the af0resaJd fork.. 4 According to the. same process It will be pos- siblC.to, build (ee. Figure 3) another complex- shaped _ fork. X, , 6 with three frequencies and so on; the final fork will ba fltted with a rail te mee.the service requirements. 50 The shapes shown on Figs. 1, 2 ad  3 are non restrictive, it beingquite possiblefo bave shapes and désigns which differ widèly, from them, as f6r examplè those shown on ]igs: 4 and,' 5 The compound, or complex-shaped  tuntng f0rk au 55 OFFICE. 2 erdingto'Figure . comprises  fixed f0rk  hav- ing fines ' and " and:a rail part 2  to.which is flxed  a fine '" forming a flrst- compound fork 2i Ifl ifs t  the said fist compod fork is  owidèd with a' raff portion " to wch flxed in any appropriate manner -tine- " forng: a second cempod-fork compring. forks  nd   Finally, the :sid second  com- poud f0rk is provided with a-rail poion o which iS  flxed a tine " formg coped' fork; comprising thef0rks , ,   and  th . Iatr: eing proçided ith.  rail  cor- respendg fo thB  rail  o Fige :. AS ex plaed: ïor the compoun fork  in g 2 te comund fork accordg  fo îgre= sg action on he rs 6r  bates the rail part«y ad 'cosuelF th.st compound fork 2  and " it- rail portion ' which  makes: th second compod fork  to vibrate. e si sond  compound- for  vibratthe rail portion 3'Wch in it trn makes: the.third compound fork  3 fo vibrate.  anF one oç these..f0rks brates  on- i  ow requencF, it cn be  seen thtthe compound fork of Figure 4 wen made t« ibrate generates ïo fundamental reuen- cies i e. those corrponding fo the 0r ad  respectivelF. f a compound fork eratg 5 fundmentals is: fo  be-designd cn be made by replacing  a part o the fork  and by ingt6  the remainin te Par anothersmller standard - 0rk. eral way a compód f0rk geneing mntals compres: 1 The compound- foraccord fo similar o that. shown in e 4 and differs oy from the ler in that lI its tines are parallel fo each other ad bt at riht ' angles over the rail pórtion . The damental principle lies in the fact that each fork except th flst one is costitud bFa  complx f0r supportig on oe of a complex or standard" for. The various legs of the eemble can welded, brazed, or ruade oï one  singl  piéC. Th  constituent orks su as may be disposed in-diffèrent planes Ch maF b of advantage in certain cases (bverall sions relative desage of. ïrequencies, etcD. these.cases the plne of vibration of:eethe rations composite f0r r . hot in coo as: is the case in most of the orks sown :çhedrawing: Sch compound ïor is sho in. ô«which i - cóss-sectioat: vi ofig: 6. .son  in Fi: 6 th til pótlo  o. supporting: and $ together with the 2"qlë.œe.como 601801 3 plane whereas the tines ' and " whlch con- stitute the constituent fork  lies in a different plane. The vibrations of the compound forks accord- ing to the Figures . fo 5 do hOt only generate the fundamentals of the several forks but also the higher partials whlch are neglected as be- ing remote from the fundamentals by approxi- mately 3 octaves. If the ratio of these requen- cies of the upper partials 2, 3,  fo the frequency of the fundamental is tobe increased, the fines of the forks may be provided either ith notehes 7, 3,  and I{} (Fig. 6), or with hollowed portions Il and 12 (Fig. 7) or with wèights such as I - The legs of a complex fork can perfectly be cal- ibrated so that the frequencies produced are for instance the 1st, .nd, 3rd, 4th, 5th and 6th har- monies of a given fundamental. The complex fork can thus replace strings in certain musical instruments such as the piano, harpsichord, harp, zither, etc. • It can replace with advantage the rods and forks used in certain musical instruments such as the dulcitene, typophone, celesta, xylophone, glasschord, etc. Besides those, forks can be used for all cases for which those various instruments instead of generating sounds through the channel of a sound-board would produce them through any amplifying system (for instance: a fork vibrating near a polarized coil transmitting induced volt- ages fo the terminals of a pick-up in a radio set, the final source of sounds being a loud speaker in- stead of the sound-board). • In this order of ideas the complex fork is quite advisable for constituting the vibrating elements of certain types of electric chimes vith a loud speaker. Figs. 9 te 11 show a new device for damping the forks described above. According to Fig. 9 which is a section of Figure 3 along lines IX--IX each of the fines 6", 2", 4", ' of for example the compound fork of igure 3 is in contact with a small strip of felt 18, 18', 18", 1.8'" suspended from a common support 2{} by means of strip of cloth 9, 19', 9", 9'" which acts as a flexible articulation, the said common support being slid- able in order to permit the damper fo be put in service or to be put out of action. According te Fig. l0 which shows two tines cor- responding te any one of the partial forks of Figures . to 8 a lump of damping material 21 «felt. wool, etc.) is inserted between the legs 2", ", of the fork while according te Fig. 11 the damper consists of helical cofls 22, 22' ruade of wool or any other material wound and fixed upon legs 2", 4" of the fork ai appropriately chosen points. Naturally the invention of the complex fork is in no way limited to the embodiments shown and described and which were chosen only by way of example.. What I claim is: 1. A vibrato:¢ complex fork having a support- ing reed and two oppositely 7ibrating tines secured fo said reed, in which one of said tines comprises a tuning fork, a first rail portion carry- ing said tuning fork, a vibratory tine fxed fo said first raff portion and a second rail portion fixed te said supporting reed. . A .vibrato:¢ complex fork having a support- ing reed and two opposed vibratable tines secured to said reed, in which at least one tuning fork is fixed to one.of said fines. 4 3. A vibratery complex fork having a support- ing reed and two opposed vibratable tines secured fo said reed, in which ai least one tuning fork is secured te one of said tines, said one tuning fork  being located in a plane different from that de- termined by the other tine and the supporting reed. 4. A vibratery complex fork having a support- ing reed and two opposed vibratable fines secured l0 fo said reed, in which at least one tuning fork is secured fo one of said tines, said one tuning fork being located in the plane determined by the other tine and the supporting reed. 5. A vibratory complex fork having a support- 15 ing reed and two opposed Œibratable tines secured te said reed, in which one of said tines carries at least one tuning fork having two opposed vi- bratable legs, and in which the other tine and at least one of said legs are provided with means 20 for eliminating undesirable harmonics of the fundamentals produced by the vibrations. 6. A vibratery complex fork according fo claire 5, wherein said harmonic eliminating means in- cludes notches on said other tine and said one 25 leg, said notches being located near the fixed ends thereof. 7. A vibratery complex fork according to claire 5, wherein said harmonic eliminating means in- cludes masses fixed fo the free ends of said other 0 tine and of said one leg. 8. A vibratory complex fork having a support- ing reed and a first fork including two opposed vibratable members secured fo said reed, in which one of said members carries at least a second 5 tuning fork having two opposed /ibratable mem- bers and in which the other member of said irst fork and at least one of the members of said second fork are provided with damping means. 9. A 7ibratery complex fork according to claire 4{) 8, in which said damping means includes a strip of a damping material freely bearing on its as- sociated member. 10.  vibratory complex fork according to claire 8, in which the damping means is formed by 45 a lump of damping material inserted between the said other member of said first fork and said one member of said second fork. ll. A vibratory complex fork according te claire 8, in which the damping means is con- 5{) stituted by a helical winding of a damping terial on its associated member. 12. A vibratery complex fork having a sup- porting reed and two opposed vibratable tines secured to said reed in which one of said tines 55 has a reduced length, and a succession of tunlng forks supported on the free end of said one tine, each fork in said succession except the last hav- ing a tine or reduced length carrying the next fork in said succession. 60 13. A ibratory complex fork comprsing a suc- cession of progressively shorter tuning forks hav- ing each two opposed vibratable tines, all but the shortest of said forks having one tine shorter than the other and in which all but the longest 65 of said tuning forks is carried by the shorter tine of the next longer tuning fork. 14. A vibratery complex fork as defined in claire 12, in which each of said forks but the long- est extends over the free end of the longer tine 7O of the next longer ïork. 15. A vibratory complex ork as defined in claire 12, in which at least one tuning fork of said succession ii located in a plane different from that determined by the other tuning forks and 75 the supporting reed. ,601,801 16. A vibratory complex fork as deflned in claire 12, in which all of the tuning forks of said succession and the supporting reed are located in a saine plane. RÉMY JOSEPH MARIE 5 CECILE LANGLOS. REFERENCES CITED The following references are of record in the 10 file of this patent: 6 UNITED STATES PATENTS Number 116fl93 137,643 1,280,239 2,433,160 2,497,143 2,522,302 Name Date Arkins et al ......... July II, 1871 Whitney ............ Apr. 8, 1873 Kitching ............ Oct. I, 1918 Rusler ............. Dec. 23, 1947 Shonnard ......... Feb. 14, 1950 Roth .............. Sept. 12, 1950