E9 - Graatagold - grinningold regiment

Graatagold regiment

Category 12

Regiment block 15

Members: 178 (13 original + 165 extension)

(2579 - 2756)

[FGH level ω+1 => ω+2]

Level 1 | Stage 3-2

Stage 3-2 ~ Breaking Graham's number

Next comes the "gratuitous golden googol", the graatagold (previously known as "graatada"). It's larger than Graham's number!

Recall that:

Ea##b = Ea#a#a# ... #a#a#a w/b a's

Thus gugold = E100##100, gugolda-suplex = E100##(E100##100), or E100##100#2 and so on. So that we can extend this notation, just as we extended scientific notation, all of the same rules apply for the appending of additional arguments using the hash.

Thus I define the following:

(2579) graatagold = E100##100#100 = 

E100##(E100##( ... ... (E100##(E100##100)) ... ... )) (w/ 100 "E100##"s)

*alternatively (2580) graatagond

To understand this, imagine the gugold as stage 1, the gugolda-suplex as stage 2, the gugolda-dusuplex as stage 3, etc. The 100th stage would be a graatagold!

Of course with large numbers too much is never enough, so were are going to need a name for the graatagoldth stage. That will be called a "graatagolda-sudex". Therefore we can define:

(2581) graatagolda-sudex = E100##100#100#2 = E100##100#graatagold

(2582) graatagolda-dusudex = E100##100#100#3 = E100##100#graatagolda-sudex

Like gugold regiment, Sbiis Saibian however defined only thirteen of them, using base googolism, -sudex, -dusudex, -chime, -toll, and -gong (5 distinct modifiers, nah!)

However, he concluded that there are no ideas to define some more prefixes and suffixes on graatagold beyond -dusudex, some lesser-used existing power modifiers like -bong and -throng, etc.

So, I am going to continue. I have to define "-trisudex" as the successor to "-dusudex", like in googoltriplex! Remember, just replace "-du" with the latter greater Latin repeat operators to "n-sudex". Say, we define "graatagolda-trisudex" as follows:

(2583) graatagolda-trisudex = E100##100#100#4 = E100##100#(E100##100#100#3)

... moving on...

(2584) graatagolda-quadrisudex = E100##100#100#5

(2585) graatagolda-quintisudex = E100##100#100#6

(2586) graatagolda-sextisudex = E100##100#100#7

(2587) graatagolda-septisudex = E100##100#100#8

(2588) graatagolda-octisudex = E100##100#100#9

(2589) graatagolda-nonisudex = E100##100#100#10

(2590) graatagolda-decisudex = E100##100#100#11

...

(2591) graatagolda-vigintisudex = E100##100#100#21

(2592) graatagolda-centisudex = E100##100#100#101

(2593) graatagolda-millisudex = E100##100#100#1001

(2594) graatagolda-milli-millisudex = E100##100#100#1,000,001

Before moving on argument modifiers, let's see that Graham's number is approximately:

Graham's number ~ E3##3#64

So I define an irregular googolism, called "Graham prawn" as follows:

(2595) Graham prawn = E[3]3##4#64

This names ultimately comes from "jumbo shrimp", which means 10^65, due that the last argument of jumbo shrimp is 65, while Graham prawn is 64. This because 64 is so close to 65, hence the name!

We can also have -chime, -toll, -gong series, so...

With -chime...

(2596) graatagoldachime = E1000##1000#1000

(2597) graatagolda-sudexichime = E1000##1000#1000#2

(2598) graatagolda-dusudexichime = E1000##1000#1000#3

(2599) graatagolda-trisudexichime = E1000##1000#1000#4

(2600) graatagolda-quadrisudexichime = E1000##1000#1000#5

(2601) graatagolda-quintisudexichime = E1000##1000#1000#6

...

With -toll...

(2602) graatagoldatoll = E10,000##10,000#10,000

(2603) graatagolda-sudexitoll = E10,000##10,000#10,000#2

(2604) graatagolda-dusudexitoll = E10,000##10,000#10,000#3

(2605) graatagolda-trisudexitoll = E10,000##10,000#10,000#4

(2606) graatagolda-quadrisudexitoll = E10,000##10,000#10,000#5

(2607) graatagolda-quintisudexitoll = E10,000##10,000#10,000#6

Furthermore, Saibian concluded that there was no time to define -gong numbers to graatagold, and using natural language instead. However, I am not going to do that.

(2608) graatagoldagong = E100,000##100,000#100,000

(2609) graatagolda-sudexigong = E100,000##100,000#100,000#2

(2610) graatagolda-dusudexigong = E100,000##100,000#100,000#3

(2611) graatagolda-trisudexigong = E100,000##100,000#100,000#4

(2612) graatagolda-quadrisudexigong = E100,000##100,000#100,000#5

(2613) graatagolda-quintisudexigong = E100,000##100,000#100,000#6

(2614) graatagolda-sextisudexigong = E100,000##100,000#100,000#7

(2615) graatagolda-septisudexigong = E100,000##100,000#100,000#8

(2616) graatagolda-octisudexigong = E100,000##100,000#100,000#9

(2617) graatagolda-nonisudexigong = E100,000##100,000#100,000#10

(2618) graatagolda-decisudexigong = E100,000##100,000#100,000#11

I am not done with this regiment yet. I will also use -ding, -bell, -bong, -throng, and -gandingan.

(2619) graatagoldading = E500##500#500

(2620) graatagolda-sudexiding = E500##500#500#2

(2621) graatagolda-dusudexiding = E500##500#500#3

...

(2622) graatagoldabell = E5000##5000#5000

(2623) graatagolda-sudexibell = E5000##5000#5000#2

(2624) graatagolda-dusudexibell = E5000##5000#5000#3

...

(2625) graatagoldabong = E100,000,000##100,000,000#100,000,000

(2626) graatagolda-sudexibong = E100,000,000##100,000,000#100,000,000#2

(2627) graatagolda-dusudexibong = E100,000,000##100,000,000#100,000,000#3

...

(2628) graatagoldathrong = E100,000,000,000##100,000,000,000#100,000,000,000

(2629) graatagolda-sudexithrong = E100,000,000,000##100,000,000,000#100,000,000,000#2

(2630) graatagolda-dusudexithrong = E100,000,000,000##100,000,000,000#100,000,000,000#3

...

(2631) graatagoldagandingan = E100,000,000,000,000##100,000,000,000,000#100,000,000,000,000

(2632) graatagolda-sudexigandingan = E100,000,000,000,000##100,000,000,000,000#100,000,000,000,000#2

(2633) graatagolda-dusudexigandingan = E100,000,000,000,000##100,000,000,000,000#100,000,000,000,000#3

Of course, I am not done yet, again. Let's define some more intermediate googolisms using -suplex and -sudex. Technically speaking, we can have googolsudex, grangolsudex, gugolda-sudex, and so infinitum.

... between graatagold and gugolda-sudex ...

(2634) googolsudex = E100##1#1#2 = E100##1#(E100) = E100##1#googol

(2635) grangolsudex = E100##2#1#2

(2636) greagolsudex = E100##3#1#2

(2637) gigangolsudex = E100##4#1#2

(2638) gorgegolsudex = E100##5#1#2

(2639) gulgolsudex = E100##6#1#2

(2640) gaspgolsudex = E100##7#1#2

(2641) ginorgolsudex = E100##8#1#2

(2642) gargantuulsudex = E100##9#1#2

(2643) googondolsudex = E100##10#1#2

We can have -sudex version of the numbers in-between two -sudexes as follows:

(2644) gugolda-sudex = E100##100#1#2 = E100##100#(E100##100) = E100##100#gugold

... in-between ...

(2645) googolsuplexisudex = E100##1#2#2

(2646) grangolsuplexisudex = E100##2#2#2

(2647) greagolsuplexisudex = E100##3#2#2

(2648) gigangolsuplexisudex = E100##4#2#2

(2649) gorgegolsuplexisudex = E100##5#2#2

(2650) gulgolsuplexisudex = E100##6#2#2

(2651) gaspgolsuplexisudex = E100##7#2#2

(2652) ginorgolsuplexisudex = E100##8#2#2

(2653) gargantuulsuplexisudex = E100##9#2#2

(2654) googondolsuplexisudex = E100##10#2#2

...

(2655) gugolda-suplexisudex = E100##100#2#2

...

(2656) googoldusuplexisudex = E100##1#3#2

(2657) grangoldusuplexisudex = E100##2#3#2

(2658) greagoldusuplexisudex = E100##3#3#2

(2659) gigangoldusuplexisudex = E100##4#3#2

...

(2660) gugolda-dusuplexisudex = E100##100#3#2

(2661) gugolda-trisuplexisudex = E100##100#4#2

(2662) gugolda-quadrisuplexisudex = E100##100#5#2

(2663) gugolda-quintisuplexisudex = E100##100#6#2

(2664) gugolda-sextisuplexisudex = E100##100#7#2

(2665) gugolda-septisuplexisudex = E100##100#8#2

(2666) gugolda-octisuplexisudex = E100##100#9#2

(2667) gugolda-nonisuplexisudex = E100##100#10#2

(2668) gugolda-decisuplexisudex = E100##100#11#2

Moving on -dusudex...

(2669) googoldusudex = E100##1#1#3 = E100##1#(E100)#2 = E100##1#googol#2

(2670) grangoldusudex = E100##2#1#3

(2671) greagoldusudex = E100##3#1#3

(2672) gigangoldusudex = E100##4#1#3

(2673) gorgegoldusudex = E100##5#1#3

(2674) gulgoldusudex = E100##6#1#3

(2675) gaspgoldusudex = E100##7#1#3

(2676) ginorgoldusudex = E100##8#1#3

(2677) gargantuuldusudex = E100##9#1#3

(2678) googondoldusudex = E100##10#1#3

...

(2679) gugolda-dusudex = E100##100#1#3

...

(2680) googolsuplexidusudex = E100##1#2#3

(2681) grangolsuplexidusudex = E100##2#2#3

(2682) greagolsuplexidusudex = E100##3#2#3

(2683) gigangolsuplexidusudex = E100##4#2#3

...

(2684) gugolda-suplexidusudex = E100##100#2#3

(2685) gugolda-dusuplexidusudex = E100##100#3#3

(2686) gugolda-trisuplexidusudex = E100##100#4#3

(2687) gugolda-quadrisuplexidusudex = E100##100#5#3

(2688) gugolda-quintisuplexidusudex = E100##100#6#3

...

(2689) gugolda-trisudex = E100##100#1#4

(2690) gugolda-suplexitrisudex = E100##100#2#4

(2691) gugolda-dusuplexitrisudex = E100##100#3#4

(2692) gugolda-trisuplexitrisudex = E100##100#4#4

...

(2693) gugolda-quadrisudex = E100##100#1#5

(2694) gugolda-suplexiquadrisudex = E100##100#2#5

...

(2695) gugolda-quintisudex = E100##100#1#6

(2696) gugolda-suplexiquintisudex = E100##100#2#6

...

(2697) gugolda-sextisudex = E100##100#1#7

(2698) gugolda-septisudex = E100##100#1#8

(2699) gugolda-octisudex = E100##100#1#9

(2700) gugolda-nonisudex = E100##100#1#10

(2701) gugolda-decisudex = E100##100#1#11

...

Rise out of base googolisms using -sudex. Let's move on "grand" version of the number!

(2702) grand graatagold = E100##100#100#2

(2703) grand grand graatagold = E100##100#100#3

(2704) grand grand grand graatagold = E100##100#100#4

*also called (2705) three-ex-grand graatagold

(2706) grand grand grand grand graatagold = E100##100#100#5

*also called (2707) four-ex-grand graatagold

... and something like an insane chaos ...

(2708) ten-ex-grand graatagold = E100##100#100#11

(2709) hundred-ex-grand graatagold = E100##100#100#101

(2710) thousand-ex-grand graatagold = E100##100#100#1001

(2711) million-ex-grand graatagold = E100##100#100#1,000,001

(2712) googol-ex-grand graatagold = E100##100#100#(E100+1)

Revise back on gugold...

(2713) googol-ex-grand gugold = E100##100#(E100+1)

(2714) grangol-ex-grand gugold = E100##100#(E100#100+1)

(2715) greagol-ex-grand gugold = E100##100#(E100#100#100+1)

(2716) gigangol-ex-grand gugold = E100##100#(E100#100#100#100+1)

(2717) gorgegol-ex-grand gugold = E100##100#(E100#100#100#100#100+1)

(2718) gulgol-ex-grand gugold = E100##100#(E100#100#100#100#100#100+1)

(2719) gaspgol-ex-grand gugold = E100##100#(E100##7+1)

(2720) ginorgol-ex-grand gugold = E100##100#(E100##8+1)

(2721) gargantuul-ex-grand gugold = E100##100#(E100##9+1)

(2722) googondol-ex-grand gugold = E100##100#(E100##10+1)

(2723) gugold-ex-grand gugold = E100##100#(E100##100+1)

(2724) great googol-ex-grand gugold = E100##100#(E100##1#2+1)

(2725) grand gugold-ex-grand gugold = E100##100#(E100##100#2+1)

(2726) grand grand gugold-ex-grand gugold = E100##100#(E100##100#3+1)

(2727) graatagold-ex-grand gugold = E100##100#(E100##100#100+1)

(2728) hundred-ex-grand gugold-ex-grand gugold = E100##100#(E100##100#101+1)

(2729) googol-ex-grand gugold-ex-grand gugold = E100##100#(E100##100#(E100)+1)

(2730) grangol-ex-grand gugold-ex-grand gugold = E100##100#(E100##100#(E100#100)+1)

(2731) gugold-ex-grand gugold-ex-grand gugold = E100##100#(E100##100#(E100##100)+1)

(2732) gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold = E100##100#(E100##100#(E100##100#(E100##100+1))+1)

And finally,

(2733) gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
...
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand
gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold-ex-grand gugold

w/ 100 "gugold"s

~ E100##100#(E100##100)#101

Now, we are moving on extensions of centillion (eceton) based on graatagold!

(2734) eceto-graatagold = E303##303#303

(2735) ecetonsudex = E303##1#1#2 = E303##1#centillion

(2736) eceto-grangolsudex = E303##2#1#2

(2737) eceto-greagolsudex = E303##3#1#2

(2738) eceto-gigangolsudex = E303##4#1#2

...

(2739) eceto-gugolda-sudex = E303##303#1#2

(2740) ecetonsuplexisudex = E303##1#2#2

(2741) eceto-grangolsuplexisudex = E303##2#2#2

...

(2742) eceto-gugolda-suplexisudex = E303##303#2#2

(2743) eceto-gugolda-dusuplexisudex = E303##303#3#2

...

(2744) eceto-graatagolda-sudex = E303##303#303#2

(2745) ecetondusudex = E303##1#1#3

(2746) eceto-gugolda-dusudex = E303##303#1#3

(2747) eceto-gugolda-suplexidusudex = E303##303#2#3

...

(2748) eceto-graatagolda-dusudex = E303##303#303#3

(2749) eceto-graatagolda-trisudex = E303##303#303#4

...

In addition, like grangolplex (E100##101) problem, we can't use "-suplex" on graatagold here. Say,

(2750) graatagolda-suplex = E100##(E100##100#100) = E100##100#101

And finally, define the BEAF number extension!

Jonathan Bowers already have:

corporal = {10, 100, 1, 2}

corporalplex = {10, {10, 100, 1, 2}, 1, 2}

So:

(2751) corporalduplex = {10, {10, {10, 100, 1, 2}, 1, 2}, 1, 2} = {10, corporalplex, 1, 2}

(2752) corporaltriplex = {10, {10, {10, {10, 100, 1, 2}, 1, 2}, 1, 2}, 1, 2} = {10, corporalduplex, 1, 2}

(2753) corporalquadriplex = {10, {10, {10, {10, {10, 100, 1, 2}, 1, 2}, 1, 2}, 1, 2}, 1, 2} = {10, corporaltriplex, 1, 2}

...

(2754) expandecal = {10, 10, 1, 2}

(2755) expandecalplex = {10, {10, 10, 1, 2}, 1, 2} = {10, 3, 2, 2} = {10, expandecal, 1, 2}

(2756) expandecalduplex = {10, 4, 2, 2} = {10, expandecalplex, 1, 2}

Greegold regiment

Category 13

Regiment block 16

Members: 79 (13 + 66)

(2757 - 2835)

[FGH level ω+2 => ω+3]

We now transcend Graham's Number with the "greedy golden googol", the greegold (previously the"greegada"):

(2757) greegold = E100##100#100#100 =

E100##100#(E100##100#(E100##100#( ... ... (E100##100#(E100##100#100)) ... ... )))

(w/100 "E100##100#"s)

*alternatively (2758) greegond

Put another way, graatagold is stage 1, graatagolda-sudex is stage 2, etc. Greegold is stage 100.

Greegold is larger than G(G(G(...G(G(G(64)))...))) where there are 100 Gs, and G(64) = Graham's Number!

This is not the tenth way of the ultimate ExE googolism generator, since the whole site is expected to have more than 50,000 googolisms overall.

This level introduces -suthrex, which follows the seqence after -suplex and -sudex. We have:

(2759) greegolda-suthrex = E100##100#100#100#2

(2760) greegolda-dusuthrex = E100##100#100#100#3

(2761) greegolda-trisuthrex = E100##100#100#100#4

(2762) greegolda-quadrisuthrex = E100##100#100#100#5

(2763) greegolda-quintisuthrex = E100##100#100#100#6

(2764) greegolda-sextisuthrex = E100##100#100#100#7

(2765) greegolda-septisuthrex = E100##100#100#100#8

(2766) greegolda-octisuthrex = E100##100#100#100#9

(2767) greegolda-nonisuthrex = E100##100#100#100#10

(2768) greegolda-decisuthrex = E100##100#100#100#11

...

(2769) greegolda-vigintisuthrex = E100##100#100#100#21

(2770) greegolda-centisuthrex = E100##100#100#100#101

(2771) greegolda-millisuthrex = E100##100#100#100#1001

(2772) greegolda-milli-millisuthrex = E100##100#100#100#1,000,001

...

With argument modifiers:

(2773) greegoldading = E500##500#500#500

(2774) greegolda-suthrexiding = E500##500#500#500#2

...

(2775) greegoldachime = E1000##1000#1000#1000

(2776) greegolda-suthrexichime = E1000##1000#1000#1000#2

(2777) greegolda-dusuthrexichime = E1000##1000#1000#1000#3

(2778) greegolda-trisuthrexichime = E1000##1000#1000#1000#4

...

(2779) greegoldabell = E5000##5000#5000#5000

(2780) greegolda-suthrexibell = E5000##5000#5000#5000#2

...

(2781) greegoldatoll = E10,000##10,000#10,000#10,000

(2782) greegolda-suthrexitoll = E10,000##10,000#10,000#10,000#2

(2783) greegolda-dusuthrexitoll = E10,000##10,000#10,000#10,000#3

(2784) greegolda-trisuthrexitoll = E10,000##10,000#10,000#10,000#4

...

(2785) greegoldagong = E100,000##100,000#100,000#100,000

(2786) greegolda-suthrexigong = E100,000##100,000#100,000#100,000#2

(2787) greegolda-dusuthrexigong = E100,000##100,000#100,000#100,000#3

(2788) greegolda-trisuthrexigong = E100,000##100,000#100,000#100,000#4

(2789) greegolda-quadrisuthrexigong = E100,000##100,000#100,000#100,000#5

(2790) greegolda-quintisuthrexigong = E100,000##100,000#100,000#100,000#6

...

(2791) greegoldabong = E100,000,000##100,000,000#100,000,000#100,000,000

(2792) greegolda-suthrexibong = E100,000,000##100,000,000#100,000,000#100,000,000#2

(2793) greegolda-dusuthrexibong = E100,000,000##100,000,000#100,000,000#100,000,000#3

...

(2794) greegoldathrong = E100,000,000,000##100,000,000,000#100,000,000,000#100,000,000,000

(2795) greegolda-suthrexithrong = E100,000,000,000##100,000,000,000#100,000,000,000#100,000,000,000#2

(2796) greegolda-dusuthrexithrong = E100,000,000,000##100,000,000,000#100,000,000,000#100,000,000,000#3

...

(2797) greegoldagandingan = E100,000,000,000,000##100,000,000,000,000#100,000,000,000,000#100,000,000,000,000

(2798) greegolda-suthrexigandingan = E100,000,000,000,000##100,000,000,000,000#100,000,000,000,000#100,000,000,000,000#2

...

To continue further, Let's coin some combinatorial -suthrexes!

(2799) googolsuthrex = E100##1#1#1#2

(2800) grangolsuthrex = E100##2#1#1#2

(2801) greagolsuthrex = E100##3#1#1#2

(2802) gigangolsuthrex = E100##4#1#1#2

(2803) gorgegolsuthrex = E100##5#1#1#2

(2804) gulgolsuthrex = E100##6#1#1#2

(2805) gaspgolsuthrex = E100##7#1#1#2

(2806) ginorgolsuthrex = E100##8#1#1#2

(2807) gargantuulsuthrex = E100##9#1#1#2

(2808) googondolsuthrex = E100##10#1#1#2

...

(2809) gugolda-suthrex = E100##100#1#1#2

(2810) gugolda-suplexisuthrex = E100##100#2#1#2

(2811) gugolda-dusuplexisuthrex = E100##100#3#1#2

...

(2812) graatagolda-suthrex = E100##100#100#1#2

(2813) graatagolda-sudexisuthrex = E100##100#100#2#2

(2814) graatagolda-dusudexisuthrex = E100##100#100#3#2

...

(2815) googoldusuthrex = E100##1#1#1#3

(2816) grangoldusuthrex = E100##2#1#1#3

(2817) greagoldusuthrex = E100##3#1#1#3

(2818) gigangoldusuthrex = E100##4#1#1#3

...

(2819) gugolda-dusuthrex = E100##100#1#1#3

(2820) graatagolda-dusuthrex = E100##100#100#1#3

(2821) graatagolda-sudexidusuthrex = E100##100#100#2#3

(2822) graatagolda-dusudexidusuthrex = E100##100#100#3#3

...

(2823) graatagolda-trisuthrex = E100##100#100#1#4

(2824) graatagolda-sudexitrisuthrex = E100##100#100#2#4

(2825) graatagolda-dusudexitrisuthrex = E100##100#100#3#4

...

Moving on grand version:

(2826) grand greegold = E100##100#100#100#2

(2827) grand grand greegold = E100##100#100#100#3

And centillion extension:

(2828) eceto-greegold = E303##303#303#303

(2829) ecetonsuthrex = E303##1#1#1#2

(2830) eceto-gugolda-suthrex = E303##303#1#1#2

(2831) eceto-graatagolda-suthrex = E303##303#303#1#2

(2832) eceto-greegolda-suthrex = E303##303#303#303#2

(2833) ecetondusuthrex = E303##1#1#1#3

(2834) eceto-greegolda-dusuthrex = E303##303#303#303#3

(2835) eceto-greegolda-trisuthrex = E303##303#303#303#4

Grinningold regiment

Category 14

Regiment block 17

Members: 36 (13 + 23)

(2836 - 2871)

[FGH level ω+3 => ω+4]

Next up is the "grinning golden googol", the grinningold (previously the "grinninda"). It's grinning like a cheshire cat at how infinitesimal you are in comparison to it! :)

(2836) grinningold = E100##100#100#100#100 = E100##100##4

*alternatively (2837) grinningond

We can also have -sutetrex (continuation of -suthrex, and derived from -su- and -tetrex from gigangol):

(2838) grinningolda-sutetrex = E100##100#100#100#100#2

(2839) grinningolda-dusutetrex = E100##100#100#100#100#3

(2840) grinningolda-trisutetrex = E100##100#100#100#100#4

(2841) grinningolda-quadrisutetrex = E100##100#100#100#100#5

(2842) grinningolda-quintisutetrex = E100##100#100#100#100#6

...

(2843) grinningoldading = E500##500#500#500#500

...

(2844) grinningoldachime = E1000##1000#1000#1000#1000

(2845) grinningolda-sutetrexichime = E1000##1000#1000#1000#1000#2

(2846) grinningolda-dusutetrexichime = E1000##1000#1000#1000#1000#3

...

(2847) grinningoldabell = E5000##5000#5000#5000#5000

...

(2848) grinningoldatoll = E10,000##10,000#10,000#10,000#10,000

(2849) grinningolda-sutetrexitoll = E10,000##10,000#10,000#10,000#10,000#2

(2850) grinningolda-dusutetrexitoll = E10,000##10,000#10,000#10,000#10,000#3

...

(2851) grinningoldagong = E100,000##100,000#100,000#100,000#100,000

(2852) grinningolda-sutetrexigong = E100,000##100,000#100,000#100,000#100,000#2

(2853) grinningolda-dusutetrexigong = E100,000##100,000#100,000#100,000#100,000#3

(2854) grinningolda-trisutetrexigong = E100,000##100,000#100,000#100,000#100,000#4

...

(2855) grinningoldabong = E100,000,000##100,000,000#100,000,000#100,000,000#100,000,000

(2856) grinningolda-sutetrexibong = E100,000,000##100,000,000#100,000,000#100,000,000#100,000,000#2

...

(2857) grinningoldathrong = E100,000,000,000##100,000,000,000#100,000,000,000#100,000,000,000#100,000,000,000

(2858) grinningolda-sutetrexithrong = E100,000,000,000##100,000,000,000#100,000,000,000#100,000,000,000#100,000,000,000#2

...

(2859) grinningoldagandingan =

E100,000,000,000,000##100,000,000,000,000#100,000,000,000,000#100,000,000,000,000#100,000,000,000,000

...

With combinatorial googolism...

(2860) googolsutetrex = E100##1#1#1#1#2

(2861) gugolda-sutetrex = E100##100#1#1#1#2

(2862) graatagolda-sutetrex = E100##100#100#1#1#2

(2863) greegolda-sutetrex = E100##100#100#100#1#2

(2864) greegolda-dusutetrex = E100##100#100#100#1#3

With centillion extension...

(2865) eceto-grinningold = E303##303#303#303#303

(2866) ecetonsutetrex = E303##1#1#1#1#2

(2867) eceto-grinningolda-sutetrex = E303##303#303#303#303#2

(2868) ecetondusutetrex = E303##1#1#1#1#3

(2869) eceto-grinningolda-dusutetrex = E303##303#303#303#303#3

And finally, the grand version...

(2870) grand grinningold = E100##100#100#100#100#2

(2871) grand grand grinningold = E100##100#100#100#100#3